Comprendre la complexité du monde contemporain est un enjeu majeur pour les citoyens que vous serez très bientôt, à votre majorité. Pour vous y aider, votre formation scolaire en Histoire est un outil majeur, tout comme la Géographie, qui mobilise un outil de compréhension bien spécifique: la carte. Elle permet de traduire la complexité du monde grâce au langage cartographique qui met en lumière la logique spatiale des phénomènes étudiés. Ainsi, nous avons à disposition au moins 4 grilles de lecture cartographiques: une grille géoéconomique (qui permet de spatialiser les puissances économiques, la mondialisation et ses flux économiques et financiers...) / géopolitique (spatialiser les puissances comme les Etats-Unis, la Chine qui sont des états mais aussi des regroupements régionaux comme l'UE) / géoculturelle (spatialiser les aires culturelles qui dépassent les frontières politiques comme les aires linguistiques ou religieuses...) / géo environnementale (spatialiser les phénomènes environnementaux qui, par définition, doivent être appréhendés de façon globale et dans une perspective de développement durable).
Reste à savoir si la carte est un outil fiable pour comprendre le monde actuel. Voici un extrait du recueil de 17 nouvelles de l'écrivain argentin Jorge Luis Borges publié en 1952, l'Aleph. Penchons-nous en particulier sur la nouvelle intitulée "Sur la rigueur de la Science" . Suarez Miranda visite un empire au XVIIe s dont l'empereur cherche le meilleur outil possible pour connaitre son empire dans les moindres recoins pour mieux le contrôler. Les cartographes de l'empire expérimentent plusieurs modèles de cartes pour satisfaire l'empereur afin d'atteindre la perfection cartographique.
"... En cet empire, l’Art de la Cartographie fut poussé à une telle perfection que la Carte d’une seule Province occupait toute une Ville et la Carte de l’Empire toute une Province. Avec le temps, ces Cartes Démesurées cessèrent de donner satisfaction et les Collèges de Cartographes levèrent une Carte de l’Empire qui avait le Format de l’Empire et qui coïncidait avec - lui, point par point. Moins passionnées pour l’étude de la Cartographie, les générations suivantes réfléchirent que cette Carte Dilatée était inutile et, non sans impiété, elles l’abandonnèrent à l’inclémence du Soleil et des Hivers. Dans les Déserts de l’Ouest, subsistent des Ruines très abîmées de la Carte; des animaux et des mendiants les habitent. Dans tout le Pays, il n’y a plus d’autre trace des Disciplines Géographiques."
Ainsi, la carte parfaite à l'échelle 1/1 est impossible à réaliser; le réel est donc par définition filtré par une carte qui n'est qu'un point de vue sur le monde, celui de son auteur, au travers d'une échelle, d'un centrage, et d'une projection. Ici, 2 erreurs majeures sont à éviter:
1) Nier l'utilité de la carte puisque c'est par essence un outil imparfait: dans un de ses romans fantastiques, Lewis Carroll, que vous connaissez surtout pour son roman Alice au pays des Merveilles, est allé très loin dans la perfection cartographique... Dans son roman La chasse au Snark (1872), le personnage principal, dit l'Homme à la Cloche, part à la recherche d'un animal marin fabuleux, le Snark, avec un petit équipage. Il leur offre une carte considérée comme parfaite: c'est-à-dire toute blanche puisque toute indication cartographique est par définition conventionnelle !
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jRGbVzbhlrgcvrghcuqEp/05vcNEa7c8/9ZVWsc8sznv6MmJOuWnVl9RIXVsV7Up3i7VF+XBfbXPpxdXG+rE49rqhKdK1rXSu8iEdNzjv/gtjavn5VPuuikz59Usz9eQCbBPDgBz04jo973OPK22qDP/ghD45R8kdn/DimPqed9p3qyc6MqcEd73zncvrpp4dHYjDWP5/61EnVIL5ep0gnlcsuv6zWbUl54QtfGCOsqeUnPvbJ8u1vfjtGW+sG64qnPf3p5fjjjw8+PM2j/+RPygc/8IHY5DCXv+XNb1lH1hvEyHlBnc9be6n/hqrgJ9zlLrGmet5zn1ue9axnxTrpHve4Rzn4oIPKF77whVgrfOqkT8VU6rd/+7frILAu+mT//feJUVm7G9HdJzutKqCp37nVAHlMXuOnP/lZrEHmFs9Vo7hVuUmdromzlli8ZHH5Ql03Gc1txPze7/1eHey+G56xFhFTWu3No5ki/8Ej/7Cc/sPTYyPHuuPjH/t49P2vLvhV8OANTrjzCbH20X9HH31k+erXvhqbKC97+cvKnnvtWV7/hteHR1myxEB0RR1Ijiv/5//8n27zqHqhpUvnYoZifXTj429c12MvDy/7oQ99pE6b19f13LWrdzw4BmpexkzADfFuQ2KuO4/j4LpS3CzfVqqjDocxEkbxcZj0bJQF2V57ragjwyXloIPqiL3OtnO3K3LRRZeWPeu6pvZPHR1MdZZVI+jc9orlS+pofUVsMVOi5SvieeiIX17jLrt8VbjiJXWkZzimSaYKlGXvOuJvqKPV6tWratl7hudRi/3327s2+KUxFbNTRRmuqNOzffbeo/zs5+fWEW5DjMbHXe/YajznxNTIJgGFpgg6QmceVJX24Doi77vv3uWUT3wmOtJC1u6aKYnpjgXm3e9+91DaUz53SgwY0u1f2+Dd//WemKpYuP7Wb/1W7NKtr2Uvrp2pTsoxvdhYeajPi+sUTD/8Rk33qEf/YVl1+ery0Y9+tHy9LoLXVf5PfvKTYlOCsmiDK+tIvmbN6nLssUfVUfrcqnTXKq/+f68rH6lToAMPPCimw/e5zz2r8Z9cXvf619ep1qbyiEc8MhT4rW99axjI7/zO78SUz0KekpHdjuBDH/r75eEPf3i0eSdnt/XPoD9QB4OD65RO2uf89XPi+KQqG2N+93veXX74wx+WE088MTZ6rn3ktcuLXvyi8sm67vznf/7n2PFcXWX+f3UmYUpts8TM5FGPelQd0E6u09U9y2Me8ye1zfcr//DCf6iD6I/rWu8Z5e9e8Pxyg7ouvHsdTEwrGZg21G5r6vpoRdULMGj1HfXTtmJRdYVjrWIST0YxDjHC1umP6cq+dXTiXimyUdi054ra+EZX8+Q96ijjVQLrINu0B9f5uRu+dnk0BGV3NMJRUsbkPokGMlcXZmv2gAP2jSmh0UuH7bnXynJFNbJut21VjMSrV6+PBlu25/JyfvVSBx98UMhrQwHfPfdYHt7M+b777tUZeF1nWDeZE6sHz7FHXVtcedmqsuc+e5RLa5nKO/jQg2IKYw1hM8Mu05Lli8vll1xRFWNNOeRaB5VLL6rtccA+ZcPajZ23rLIwIka7vraFc/XybNoeddDZWAcbRsS7XVzbzrpnRV0DXV7bxmDSTQ06JVheF+YMQV14Ee1n1DjwwH1jsGEEnmRYW2W1dqL0RnLl7bXnipgaGyy0qfwGk5hz1CJMm4QbpJbU0W5tlXVjLQcPBktRnV/rsEPLRRdeUvNtrm11RYQdc8yR5Ve/ujj6iRc4r05z4cgjj6jry19E/yiXwYtbXMteU9vmFje/Wfnmqd8Kz2BwOOPMM6I+S2vb71f77fQ6kziwDmR2ZMlqMyF20mobwLyCV110ngYD22c0VrRjoCHHYvP4Z8MnCbVh0djiJ2Lam3M6E0KKQaO2Rwo2Dlm/3vwV868W1HNlRXmD690Ci6a7ubqoLBmcLQxaBe9DGz/cBzBJfyfF9+nvzGimNRqdM+ig7MD5Y3cR54ksb2dhYnlTGk2Z0mgmtcYuN5qe8ne90XRV3G4sni771Eaj0zJt3zX+3VlFpmnOFxp2e8ajW0NuNyb0/yRMMuqpjWaC/k3S774HbsdrxAxbBd2ene84f+18sH6IcGEw6NBJCrEjELKMo0a27SE1mIYWGr113gaqlbwa7XJP072Wtv2Y9BLZJOh4CDbNKJXHSZ4mkQYwfMz8roO6i/n46IgFhB2s8ZjO02zeNN24m+0/CvPtNAJt/HzbDo4wafd3ezzNzGh2kNFAduD8sdKwSkxSgh2NifJPuaaZ1mgmYVqjmZR/kn7vlmuana1Ew5jWaHKKIm13GNFpNd1VDGhwPYhdMAwb7dWwi3fPptWPNj7ORrX/CEzS7778M6PZAUYDWY/5Y3cxX3/pIu3AWK5S7kJiIM9ITGk0c4vGv+Q3CdujtC3a+GzzPHaH8fm3p/yJrwbodDed3MR009GNSDfLhLvx5xkomBd4QNya+aB8S2o+NyT33MM7I1eUvfZaGc9TLcOvkhtShHfj0m6Px9nNxfFx488NuAsuvDBurLnB6YYh/hdfdFHcFHVn3o08ci5b5h0NTypXuSvv1mhTUQMDJZY/LgfG4b6KPK7VdT5PPWbd8JaGzEmuW1L3SFvjyO/OuaeAPaV86WWXlQMPOCDuvh95xBHxAKZ3cC695JJ4AuKcn/ykfPYznym/+EV3w48Enz7ppHhE/vs/+EGkt7ngcRdt55ULd+eXr1gRNz2vuPzysu8+e5Y1q9fGs2bzcpE/jwOaOHsb1P8qdav5Eotr/3vkB0911W/ax01ON5U9LU62vffeI55305/0aPnyqhP1emWVWTu7+2+Akp9OSOMmpX4gg3D65lw50V+1TO1DHnJlOjqUYXQG36xH1rttg3Hoi5/oaeKuO8WugmYhWTlhmzZefUsV8izuhi/pBK7Jw+A81v/KV7yiKvu+5S//8lnVoNbEs1gemfCkwGtf97qyX427wQ1vWFbXtO72KvdLX/xiPMXsMQtle3/GEwDo2GOPLYcffngY5ymf/3zcsfZuiDTzqA03MIEOOqDWLxq61kkZWc+2jgnhiTir1zp8HOTxrNQe1Rj223ev8tSnPj2ehfPy3de+/vXyoN/93XjC1wttv/jlL0M+z6J59+XOd75zPPPmEZGvfuUrYUTeMSIXQ/yf972vPOc5zykveP7zy/0f8IDgtd9++5SLL740HsvZe6+9Qs75Og/qnwoEiyZ8w6qtfyLzO/I0YUy1nmFQlSiy9vMEs6c+JPcqyD51cJuL8ytigMx21mee4rjssiujXp6K0LYrVy6PvJ7MMAB6Hs71+nUborzLK3+veswPdOSpbeMYMtVw/NPwlBcy1mMn+6Jop3Ho2wiY6GkUynB0VD4yo1EUbpT25K1npjolq8dKjkmevPV+S5WzXOYlq/32rqPhHqEMnt+6+U1vUU77znfKy1760mpgc+Vhv/+wMLRTv/mN8qxnPquc8rnPletd97rlrne5S/nuaaeVRzz8YeVX559fvczF5Zijj649V8oZZ55ZbnWrW8UT1Brkwx/6UB1p9ykPfOADQ+4W4ilSHtWDcNmgSXFdKeOQhg7U43yj1zahWKOIZ/QMm8ZfFE99dx7qm6eeGi90iXv7295WnvvcvynnnXt+PIR517veNQyJJ/F6wR/+wcOrUd04Hq703JcHK3W2Z7I8VvLFL32pPP7xj4/zM8/8cTzST8lAWSl/H23c1L1lOYrUM+oa/du9NRmKOAj3NHbwqfIIj+fRqkHUwHgJ8K3/8bZaj++FB/3q174e5/J95KMfjUddvvWtb4VSe3dIvd7znveUH3z/+xHuebMvfPFL8QoHA/TC4pfqtdmKVxu8tekVC3LqS9AnMOip0NGoaz0PL1vbY75etdzolxo3ioIvng1NcM6d0aQCKChHVqNDKMWVq8LNMgwG4rkkj6SbLnlsfM8965ShjgYexvR5Wg9SXlQV3tt5P/npT+Mtxze/+U2hHCed9Ol4qE+Z3lvxYKQG8hxaTD+WL6sN3b3x510XTyVraA3nCWHHfEaNN/J2X3RykgpX3o45+pApp52Opn4GhQwL1HQQDT9QNhRGNQHK5y15PnVB3gcxffnYxz5WDrvWtcpR1fgvv3xVyJsKaVrlnGf2WP+h1zq0nHX22VHvww47JNpjr9oO3tQ0JVtV+4NH93ajKSoepkkxoFUZQuHrebZHXG8FpfFEfetRnxtEDRYUkozaCelrU0QP25Kfkb/7Xe8qH3j/+2MwMP009TZF/frXvhZ1cf3lavSeZjdIHFrbw1PjyvjEJz5Rfl7b5EdVJ06qefItVu1AF8igvxkfUnb04UAefckTaXvxjFm4eun/MLAJVP9ejSZ6Go2vsSAKq9eE1VhGj8VznYAZB9m4yJO3GkBxOf909GCeR7+POOzwmI784SMf2b1HX6cpHoT0irQR05PIXmTy9Oo+e+8T07DrHHudsv9++5Wb3Pgm5WZVAU3BPGF817vdLUYgUzg8PVmsEedVu1HyPFOXeMekyohSSShcTt26WnUgPz5hODWN+DDEEWQu721CxmKg8EqwwcALddrPo+94faauYX5WR9T73uc+0Z7WLn/0x38co6vpiqlIvJRWR1dvKPLOprk3Pv74eBWCghxx+JEx+noQU1+QL+REnfDzdcjrRRMeY5I2+xVct/27uaqG+DDQur4xGHgfyIOcXpHWvvrRrEL7GtAYtlfUGd3RxxxTvlHXZJfUgREfT1f7LoTX27WXdAYI+TxpbrC+Ua3z8Tc6PtZHUU8yoaYfkf6z3so1aLaHfsnZkTxpDH0UraP+DU1c06g0xdNAjipAgJh7mp4tWTZI2QNl1EPNGh2/csXSOnJ2rwBAlb+LX98tHI0Kc4trCImqD1y7al0dPWpa/rCGrV2zLkbe/er81+Pxe+y5sqytzMNzVDLSehrZ/JhHU0Fz6HkM5JlHvVi/rho2QSrhkcZPBI2sYSOTgPY4gLdGx0HnMQKdRbE9fu89oO4p4Rpey6AI3/72t0OBjjnak8AXlfPOO68cf/wNy68uuCgGCHyEMTRvJvKklMpaycJff1BG/aWPDj7Eeq9bXM+Lq53ao9MJa5rIX9O3CAWs9elocYzs0Sw13ZV1cCCLBbjNC57EIOGdKW+A6r+HPOQh8dqBtehtb3e7eFfK68o/OeeceDfIawbSGFi9AsGbMDwzDuvDY+rAabChjySLWQO5qjwMhVxAdu2W1+o9713IXoPm40ZA/wxjotEwDK5NZR11cK5p/v3f/z0e9SacdUi4xkp2P1wL1zCOwo02Ho3PBVrshC2ai8bxGP2Vq66sinBFNyLUsi2OjdAeIyeH7w14/ZjSeKPRZ26Pus6xsUA2ZYudmSqbqYrybDQYjaNha0OlS86pmfBDDj006qIRU07TF9fCdVikrSS+neYJY2Tj4M1SL14dXtcb5DH4LFu+tE7FfhHlMwLtit+KOqh4j4fye33hwgsvCRnUyesCBx18QJ2CbqgLYzuR3WsKdRlYR3VvY66vvFZEmYxln332UoWgRBW3/on/HeJkvNKQVz0h2yGvYf36zVUG7dENjgzWYOAV99Wr14ZSkmvNmvXRP/pRfnWM9V71xGtqnUzp5LdWy3epDCymmqtWra1tszzKAN1l6k+3cpbT9hloT+FqFx5nUI8cFDMsjGgMkl+LiUYjE8FYefeuw5ro6LPOOqvc9773rS7zZyFsN+p0bjLPhRt15NH4PIkwDeflLK/Mrqyeas261WXvPfYul6+6vOy3z/7lkssuKSuW1YZetyb6lYC1WUqdEJS99tgrDKw63PByS6onSsO2lasRGCe3rmyIjq6NGA05OKbSk0sdlRGGXxXUMepSww0Q8mps4doiO0q4ddQ47FmnS3YC7QpqN0Z0YR19eRteQfnCbCMbIEw1yR8eqRqaBbByvaodW7tVJrIbmEzVjKTkYESpOHia33c7Ts3nDLVDe6zYuKnbch8F7QraKhUx2qLydb10SRdvsKGEBryslwHJeo5HpDvSmD669p7MXrU9tIm0dMQAp62ca4fLa3vozyxTP0Me5dPHMUirZ02r/o7ZTzafyCS/snyDwNG1tkTj0Bcf3z1LBYFUJmFIBQhGUEKkgtrdMO/UQBa2pg5GZde8krT5UpiOBXyMMATP0VUZRiCUCoE0CBIujXLJQjYjkLKko1TyRYNVKFs6cRrHkcLqKOdkIhsFlXfZ0pXRmRSPUpI1y426Vx7CNXLef8iNgvCU9ZiykkG6etLNryutW7O2KnBdgEpXeauHt127XUYvcbVG1ylzN4p1f2trbPkNnhobslb+eHlxLPPE364JImvtveBA6aIvM+Iq6ErzXYJsP0d96KMqcV3/ZW6oplPbqobVthDudWftqQxtwEhtrugT7ScOHLV/9OPaGl7z0YeQrVKrf3GfpqbHK2cl2soxyqlp1V8eegDCnTvqW7BR4lNTPLywm9V18r//27/FdfcSZPV2tT+j5rXejuqfBPgNY1GtxOZMQCgEWREVp6QURJyGUVlzUq/Fmlt6T95CPBtGWogtQUoyaBAVj5G7loc/BaUE4nUU4BGKVyFcGtfKTePDQzniGQl++MirvAzLRhQWilDTyycs+bnPIK1zdRUeaWo5OsZ0VFx4lcqH8fFWylJP3lOeWFBWPvLWk7jWuZRLGGJERl7lAKWwwIds76jzgJ9z5SjftEU5ka4ehbkWL51zdRQ+n7+mtfahgAYp/cbz8Uqu5fUWqLbjlXIwsP60NrGY5wGjrwb8eVbHlCUHu4ir6dVTu6dxU9b5dqkI+Sq5Vp721LY5TcIXHySdgc9R/cPT1jKljR3Amo+s2lhfZHvh4TzLFXbmj8+ML9y8//3vD6+n3BzIQFr95hiSDI7qOIxFtdKbMU6SKDqmFuqoMTS2xsFQmMraNnTPwO6WBZ4R3IfdNBbvQnEZG4XHS8VVJhvNOZKv7QT5yQHyOdcJaUhkcJ6ykUseSuCIjzDx2YDi8JAXT/nJpl4eA0re5IL2Whr58ADTCnm9Du2DG9JEW1UCaeufuBbuvAoTspGBPBSik2FZNcrqPWsdrzptDFaBehkGbOCvbEJpRBvtbXIM2NdwaTqfQIaM27ChKg++9RyvhHT++LCIMtsb0NrORyjwrUvOQdmRI3iDa/XzynO+Ii5MKkqtvj6EYS2T7anuqfTgnBGKN4BoA/nxSq+v/R31Nepkq+01SK+v8aVvUU7lHQM8Gaqe8iju+/zN3/xNfFX0He94RzcDqWnxiUpCTR9SDR2z3i0W1YrPexrQENHZAzhnJJk541jsIx7xiPgKCkFse/o4gm9vEdquCYRgAyhHY2oIXogicpXRSINGT1lSDg0lHRnERQNXEpcjUipkjrrJS9nzj6LUvORKg5ZWnpUr61qqjvYeUbEOktf00Zza1Mw2J/5uluKDP5mtMRiGeXi0TSUtFA2tAq6FV6iD8tRb/ujUKptR33pFBwUGeaRBznONpc7Zls7JhKcRM1B5iOdVyDmfr14Lp2CMB9KgkS9aal+yUFSeCUxdDGh2q6I9a5hHXtyMdQThqRvZBzmFzTCDDDmUpR30Q7YjhVeHqHMlraBuMT1Tv3qexpDrljSsqEPNY2dROJ526ciU31Ag/1FHH1W+/a1vx1LCOpLe4m3gU377RMAWKxhAv9QyhjH/LWeHwWlA5VLRCJ3xwhSq8Mc85jFx95rRuJH1ute9Lj7V49NJ6QE0DhgNYqSp1/jpqFQCfMUl/ywr8+KTMohPpHGIa3kNp0ueOo1c8gmTZ6+9fIpodSgPQycHA6E0GtaC3KhkSlMzxXQljV5a7TMoJBpYRzomlJHTMR1LBoqubtog64CXONMNA4HzaK9KoSyV8I2wmjcMocqlvFQgfIywwnMktoGjrtke8ioTnyzTFNOiXNsYZEypwvBqu6dM5GCI2kEc47CjZ/qKN4NRH+F2L03nKD1lJ6v8FJRMkb9eZ7uQJ+o8aAv1Vbb8ypefwaundNYhprmpY1rbdBJP8W5iMiAG53Etm1b3u9/94ibyR+usSF8pg5z6EeZ7rJY/CbF7piFT0TR4NnBCpUAFpKM07vD6GLk7+baeGc1rX/va+AYyQVKZCIdUHPBKRVGOY2K4/IwT5lyDpMK4Jo8OiE6p4ck3yxMmr8Z0nvxTFmkvv3x13EzFR3xOZWxpmtMbVTue1j01fe0cozklyU4LfoO6UA7H4DWoBzmdK0OcfJQ81xGGuGzxGhyyphEIV58qdqDOhKKM5E+uLk8lJ/LU8O4HsLpwx6RBkpq2Hmuktun4dAt2yi6BdgL8I20lsuAByUfVHUVqN+c+CSuZe27CoJOv9mXXVJHO1NCWMrien2LWi6RMnNfaJo7iKukjnt80z2CkbXkYg6Bvzz3zmc+MJy188dMMwlMY9NdAof6Jyq0rZ3CMQ6WB+FfBXAqDsiNA4XaXhFNWjWrkTYU1ShiRKA2Ip7TyUxKVA9aO8NBB8oJ46aVF4lAaFcoOHSYyoDQAx/acTDFSDRQh84HyQykHja9OsSCsZbmHZPTxveZUnpSTwUgjLHnNx9Vwioxa+cXr1Cwv68lzxZSl8tLRV1x+RR2xV9WBptv501ZGcdMl/aD93KtYXdcHwsid7XjxJZfXKeflwYfs2d54rVq1Zv78ynpu/STM4065oNdmZHPvx4CgDuRTx8VV6T3es6p6YjdxPSoVfPCtPNTNs2fr1m+o8fQFj1UhP+8kn3tIXblVB2qZPurnmneXzhdBfVbKPR2//k0W3kr7xdSp6YNsP4iBqw5o2pHy62sLfIZxwAH7Rb3OPuec0FFtFYNiDZPOrpo8woWlfgQF985glN2H2j6dsiUB4bhdrt3PTFivmNsSWHrMnetQIy4FdRQOoRgDYYTLQ8BUJNfCWbzKIJVJ3tFwlYf0lEg5ZBIuHm9pkTDIcHzII8515hGe19nw0mh0HWDqYauULK7b/NIHDXhFQyOy1nplByDX8uR1yoQyL/5xXWUwpck2zKmMdCC/aZbrmA7VNgiFHJB24QnxaPmQXR75lRPXA37ZrknWZKDuSD6GZgHNGOWtgVEndcPHFBAv+VOx1Yvs0qufMPI5Rt5KUa96ne3pOvve+XzbVVKmcrItk3fUpZ5nXXgV8tLXmMLWPL7NrT89EDvPv+aJAbHqU/KNtlb5et21+NZhLiuAMUY6RsMrzFayr957mM7j7CFwLUCHKdx1dgwDMy1jCDpPg2X6aKwGylGmsvqQDYQvOVxneDTuoCGlIWsiGz8VShmZB5xLk+mSDzlyBAf5YsQdlCs9mI/zTI62KsnmHJJXGOFAcUEHgTiU3kgZV0ONJ1fKGXzqedSzXrfbwuKzjBaZP9svw/Ja/qtQ5ZX9kUdlMkLlhCzKr+ftYCJMXscoo1LIVOPwkcYuVfAblJ1t4By/7JdhUPCs93y7VZ5hVK4HbV3/hB6SFU8bEKba+p4eKhvtU6dv5MkBPGYRFXhaVnz+lFPis8J4GgTw2n//vUOPsvyW5rKhEgIJwnIpEytOI3FUUY1NeaJTqxB4SCsNohTCpfu1h46fhmaYjEFbaa1osabt6KOhrh0YclChy4wgBkDxNUya9JT03uaVWyZvqGtxr2swLLuoV17Rbfj0YQ5zmRkHYgAs1562H1DygWnvaviItzjGlGAoChdOaNbsXNioUWS3AznH0QRIMQ3tcvTVuaVdDHpEilaSvE6dqwo3f27zwTSXp6Kf1oY5rRaW67XUW0/Cu77pzW4Wb9Hi5XvUbMIUr0ZejarRLep2E6rn4E5zapXzRNMyR9bLc6RhQBocARia+aX80gjjdSZB+eNooaGEcTQRZJyGdjFIMI52C2Q7tW02OPIcMamu1/QlXlWol3TU5kbo50BfI0/VS7rpnJ7eohqNN4TvcsIJ8eYv3d9775XB05Qdr2GaY42mXWkICs7pl6eJ3fn3lG4+rWzd4hiLyCpUzn0dkTg8ojKE292hIcfRBEgxDe1y9NW5pV2MGDzb41AYz8EQXNM3ukw3kZ2znPkE1fO8NkUz6Pt4ui3r03/4w3LueeeFfvuFC1M6BhdtMERzqfDpHYCHYCTIr2+ZqhHGNUsEAis0H4pkJJAL8PRMkxANMIYWGkoYRxNBxmloF4ME42i3wKCt5nUiSVQlepu6wgkwDNc8RdwOYCgR26WN8xovjZ/iOPusswa/itfpLl1G9BfXYYr7NMAo7PW75mVY3zHHHBOPqXsByP43K8QordVULPMDITIuK/HrjuEG3VaaYTzo0XBbzbdfjaNroW914K4BoX8GcXpqUM81TWwEDIxBXnnsxN3utreN+zt03WM2OeDj067fW8zlnXuF8DgEYa22kE3LeB03OT1ikkaVXkkBGOeuGiNSoHiFbs2aZoYZpkE7SDOMOA68BArPU/VUeO6eOY+pWg1/57veFev3U7/5zfgegcW/e1T77LN39/5XD+bSW2Ceyk7xzQkxMz3zHJaCbBiYooljYNIyOukZGcMSBsIAz3GkbJRQTlR8KD7DVDrj0LTYHL9bMJqKj+mNowlI+UfRrka29yiaFlfhNeCn1ltbfx4kKHlUZN64ZxMhNYwRVAqPU8Ppc07VbFC5ies+Tuon3TF1O6Iu/q97vevFKy6eV+OZzLQ8ocEptLo2TwonDFdG0fM+i2mZL714d51hcGEsVxppc5fMOUEUkLzAufgZZlhI0DOgd7GdXM8ZE4OJ9Td9rCRcyjQ0aeny/7nNbcJYfv6LX8R35/CLm7iVGF8fYiMAFALpvhR46qmnxmM0PqvkAbiMx9hULbeiGU3mZyjiZ0Yzw05B1bMwGB6gEk9D9wzidJIHYjARz4AGcM+G7sYT2TWdj5PQY09Ih4eq+dM2hhFbzhLzLtYmEjIM0zA7CnbHPHfmd+69ayEOCCaOp0khHVXAMc9nmGEhEYZS9SyoXqcB0VO6Sa/poutY06TxDPK85KUvjS+V/uD000P/PRokfTxwWqdzfQhXoBDrFYzDOmsm65iHPexh5cUvfnF58pOfHL9C7L4No0pjSAOaYYZdhTQaOmvqBfSSx7A2aQdzz8mJi/SWFNWg/uOtby1/+exnl/vd977xzbxMO//aRg9iesbCIKyxkg0A4Xe5y13iU6c+4och2EkD8QpgyQqZF2ZQaJ7PMMPOAF1jCKlzvEmscapRAYPKTQCQjkG9853vjJcoz/zxj8OIhNlBw8V5H+KBTYv/3JPORT544+2Tn/xkrGl4INRCwcJYOyMC/NJoWiFnmGEhQLHdh0ljCQ9SwzgCb9nyGHSRQZhyxQOcg/ToVxdcEJtd0roPiUsYVE1nh7gPVd+7j/VJwADslClEoSeffHJsBvg0qvUNZlwe5MOdPA0eraeBmdHMsDPAQBhKizCQqr901BSLftpezhf7Ui/pKH320ya+EcF54GUah6/NgD7M8TB2yig9b4Ewc/R+vCNP4wMTGEnHUPLoAxTS40E4Qoal1rTpfSZBfiS/I6gYHtMCz3G00Mi6LRTt7qALSfVPhOWCfWvkD4OQL+tc+8wxPAIFrzOj7McIq2nFpz7bxAIf2jCDop85wIu/+c1uVv7pn/6pPPaxj42bmXSawXkHZ9TN+bncAZM4KlYRwlVyU4glMgzPnzknYBZIAAXINy/4QGiU/GaYYaFAx1LL0hhzQEQ5FasR82Gpm+Jue9vbxiM0vnXBFuwaxzStxlnbpC63dJWX0AQAr8EYXPs6iXsypm7SMq5M5zytkfUO83I9wwwLiTCIweAcCj0wDPoYt0MipsYNjjXR4KTLu2RJXZ5U5yCP9B7glMbUji7jOUwxPaPcMiQwE5nfJEtjYCCMKQVLV5bpQdpgXOOjQjPMsICgY62ehe5Vg2E0QVUPhUlDN61TUl/Fv+Af/jHe3nzJS15SzjzjjPiOGm8THAfphmnO/ZncLcOUstsUMP1yNAWzUeC+jbTiM524GWbYlUijmTcbih2HTsEZhqMtZwM/ao3Gs5XnnX9++fFZZ4WXWVx9h80CS5G0i2FUo+yYJkPX4OHLc845J3bOfDcqnuOp4JHS8wDDkZ8gkB4mPc4MMywk5g3GkQ4OjkmT8JCH/H/xM5R+RMw9yVVXdh/lcJ8nnlProfmv0VBwCg+mXYinsShiAN6Cky6NQWbXuZftXP40umA+4DfDDAuKRqHpZwzqA6LHoYtVZw34yA4cgxD3ute9KZ7Q94XOc84+O5YbdNo33Vq+LVVenZui4Fmgay/k+OTs4x73uPg6ofWNNY0NAfFcV+6g4SEfpEEh5zPMsLPAr8wrd9VHxDDoZgzoA6NhQBn3ve9+t9z//vePXxA3u9pv/70jvSka45nn11DltWXB7ogRZWdxvtfs28x+7961LTnTNIbj4U15L79sVUjrp9HXryNINZyypKZhkUtrXPU8YygNNssncAqXIE9UuqZN2mEG2SPTNtEMC4p5XRjoQ65X4jGZqhO8RniQOoALo5uxWVV1xC0T63E6FZ5nMKsSn2t2PzHvURqLf7/T6tNNZlWmaNL1IbQ1C0rPoZB82YzAPIxf3JWGIFkgAbp3sDserqNyVXiVaxV/hhkWAvQsjCL0sPMojMjACvSZAdFlj8rQ1xykTcFc01O/Du71l+XLuw/E0HlxdHmY4tUAjBHGOQXzEpqf0Xj0ox9d/vRP/zQWSozFYzbSEUq6zs0NPnVKgCoMi4d86nSGGRYSlN6jM2k0pmH0Mn7lrOoiYlRmSam7lN+3pT/wgQ+EM/B9Zx5m3bq1ZeUeK+Mp6fhMb+U/TPGxQGAMjICVWa849yDbxz/+8fKNb3wjvhdAKB/YyDzSxFRpYLnBkJCD9f/M08yws8FA6B0D8JOWDIfB0E3h+TxZpvMEP6fwxCc8Ic6FcQKOsRlQ0w1TPBEAuWYA3saa5Sc/+cm8lwkm1TKRz3Z6RSDnkkuXLOpe8Kn5Y55JQn9qnhlmWFBQ4qpzoXehe92nm3wc4xc//3n85iZPYopGV2PnrOo8FaW/Bx14YPlJXXp873vfK5fUtJ6Cpv/03XehQ5WHaC7vv6SH4XEU4lkzCyOexsOaebNHQT7p5Hk0rg4TiDfiKkHYSv2jAjPMsKAY6FkYjMtKlgUU3699mw0xIuniJbSajkFIR5c/8MEPlkf/8R+Xxz7uceVrX/3q/GfK8tNPMfgPUXyNBmOFgF0DOw4Mwm9omo75XKc7pzwJDxSWKnMVQN4qw/x2n4I2DX5lPY1ohhkWCqFplNl51T9nDINBOLrLL9y7NNLGcqKmt+YBBuXztY6MpWaLfMAm8BumeCIgd8MYgwfVQEF2E175yleW5zznObEth4ndM3Ee4kyD88tX8gbVOaNjVGBQmRlmWDBUPUOMIPSuBjEYuml25OcO6SHPQTdzCkc/eaRn/cVflH/9138t//cVryi3vvWt67JjVbyQGbOqaht9mDMV41UYC0YIeBSF3vGOd4wfoL3DHe4wv/CPaVkt2DkLXjy3KO7hdMZn27p7R3trds/aMgFflPNUZWyZ9m0xzswzKf+vO7K+o2gS+vK0NAl9eVrKfhhLmX7As3bofL8O8xumBD7pXeRLPYllRXUI9Mg6nEdxbhnirc67nHCXcte73KXc5973Dq+ER+4kpwypXVEmee0sYJLEwsCa5g/+4A/K05/+9PLABz6wHHfccfP3aDDGgBHBpk2bQxgGtH69PfNu7zxd4AwzLBToI4PJx2Ic6ae1iQ/BmB3Zjk5joLfSONL3TZu6nTJU/3SGyzgGBpKeSRjjka6W1wWmATi3XQcnnHBC7Jx5wplxsdT0SNIJM0q4lj9/x1E4AWaYYaERyl7Reimgn3SbISG7Z2k0BvOMz2fU2tmLuPAoyDkSIb5S3KdJpUcSus5dNXBtGiez9IiFu2atjtIkgTC8ZphhIWF2w3PQQ3pJ72wbm35dVtfd1up0MtYzNS7hvNu06r4FgMe87lZiLKgmjLCENPO/7mxalkrOteUiPxmZGwpnLAnpFe5XgO2BE5rwrFrcYr9/PcMMC4mqn6HWAwUPfRVWzy3kPWgMMQMaeJPUW44gjSWopuu0fYCaJpcZmQZiTYMJo4DWw8ggPuaKrLJSeiQMGIh48savA9txCGufr8MMMywock1Dsa2r6SgdtP725HJuOQtv1ZHR8DA1sjMUBjEg12kkdD+nbyDf/PQM0jAkZIXAveVULC00j4iRyY6POSOv43rjJoIGixlmWDCk7tLF+ieuhaSezq9p6jn9zDS5Zgk9Dg4dIn8SW+ChOI16LW/wTW+BsQAeJ41EITLbgbABwMNEIZUYF4MRxjgIYFpWo6IwVsxCZ5hhIRH6V3WU/vnaP2Og6O61eFKf7nqQOAd1BhJepyoq3Q+FHVBnfhVpNJXYhvTOE3Oby/qyeEmdarkTWmnz5m4LTiFAKAKZei2eW1qtrvIvc3W+WBdYm+bK6jVX1MLsTvAs6+rCzOMHHnQz7avCTaIq7DhaaJB7KjJY7ELK2cEo6mvTHUkLjVTeeZUdKj/0tMYzEM8/kmj5iuUxLbNksKPrGcr0NnnPBq2uBpUL/qSWN3L/MWZbA95kmbhSl/FqmA/qPJM0pnPpiXiq9GAzLCyGjWiYft3h22SIvtE9Sr1xw8Z4d8ZMyNqGMdBNu2rCndsk8MjY9mCrjKY1nLT5DGc0Oqed4mUFZkaz8Bg2kmH6tUc1Etqprnn/BWLaVq95iZxi8RbSpQemp9uDrfY0jukihQheNNetbcRxkymEsAyfYWExP30ZQZMgxTja3cGbpFEgOoicMxBxZkHOvWhmuuXcAM/rbA+22dPMt2QN4/YstIBFW/foqLRyws2wsEhlGUUTwbDG0W4O+kY/w4M4H+hcGpO4HEA8l2bdA+LidebtwEStJsy80TSNWE2phuerAVsEB50lbGY0C49UiFE0CVKMo90dbqovW949pVIrHLMgXsTj/nZ8DeTW2ML8WC3vQj/pqwc2twdbpdXzRlNRuyKOwlC6Qpad93ZyqrY1nTbDdDAwjaOJ0EfjaHdHlZF28jD0LXU1XyLTBvSRZ1k9eKU/BhR5Gr3eFkznCmqZ7b0chgN5l3arpgczTIXWQPro1x0GarMs9wXTaAzY6m7hz0hygBef7SI977M9mNiqLDQsMwusU7KN1RY2bd5UrXl9WDHj4AY9JJeGA623ScGTIPkmJdp0eGQjoDb/DNOjbes+mhZ9PFuaFgZt+mdNbSeXvlbG3XeZB/qH3D9UHiMTDvno2LZiotFcVZmNbFWRa64li31Uo3N7lDnnjilkzhtnmGEhkTqWeje4CP2LnwpswhmYQT43C7Z3JrTV/juFs/gH1spwTMsIxWrdLJKO2yPQfCVmmGGBYMCmZQbveD5sgJh+1alZnNfwxVVXeaMwmqqjaHv1c6LRtAUoI61zc52eCfPCGiMhUL7yPMMMOw1VNylm6OdAN+krCIv3/AfH/GUz191zkl26bcVEo2HJQAAGw6JNG31QbePG7tsCjIbnYTj5CE3mm2GGBUXVyxb0lC3wKL5TwVCAPtoYoMOovWezrdhqTwPcnA2AsOqg/sU+AXOxNcMMC4nYqKrHXKeEJlZ1tcbee6+9wjjoLZ1kSMBoQlfjatuxTe5AIfE0qM2AahSLlyyOb6TxLgSxvYcibU2XxjTDDAsF92LoJePIezVVPWPWQzddW98wGoZkWgY0M3batgPbZjSssxZe/4fVcneeIs1tv3zS2TnMjGaGhUbqGr0MzzHQOQN5bkHP3+QcLB0gXjDbXqPZtFFh3e/IeD9mw4Zu+sVATjnllHLSSSfFh9BhydK5ahirY4p22OEHV2vdEL8iZU3jS5zpZSAMLLzSlsdw8A3LrwJvrUFJm+mHj1vLYxxSzlE0EYvcFxhNve8QtdRTZkuTkO0zirT/NDQJmxYvGksbFlUtGUNV/cZTbYKOatr2WOM2VZfCOLRTvPhYyTpm3fpN8T0LBL7JnLrCiOipAd77NhuqFi/fc7l7KMHvijWry6KlS8ri5cvKus0be+sUH0DHUMEaiRCufSzQb9K89KUvjR92+tKXvhQ7ZbyKdH6Hk7vLx2dym7ntbNcz/JqDLo6jBUQdNq+yLgnDqMSAGAedpKu57mYs0ueGles991xR9Xp18FpeDWXpsqWVFodOj3rfJl53xtzd/HYnzLfOrn3tawdzHzs/8sgjw3IVRCDGY2omfVIaXxpNVGI3BxnH0bTo43kVkmYM7e7orVND06JyiX/d/6segxpdi6B6NB2jp1d50rlL1K3FKwn3ywL/+KKXlDf/65vLW9/y1nLZZZeHXl900SVl5R7VIaxZu6WchuYou/UJqzIHdK7ACy+8MKZexx57bBjQmWeeGdbnXoxC/eiTbz1Lz5qvSYayW0F7jaPdHJ1Kj/43NbDQFN2fqxz9S09Tg+qf+NutV6pep9E4F8cggH4Lc2P+v9/732Ew3//B98sFF15QNqzfUA48YL9yycWXhdfpwxxGGGNg+uXIuxx00EHlFre4RXn84x9frn/964fBmG4hX9qMb+HWvEny5Bw4DSevd2fECDWGpkUfz6uQNGPofzu0ULRS/L/qMcihtmP9010MvAqdZhwW/xb8ru2cOaJ4gqU6AD/G/PBHPDxmU2ZWe+21spx//oUxq7r4oouv2lcDip8P5CXM8yR0FOZXpE4//fTypCc9qZx44okxdWMYYCvP1z54J0bEOMTxOuEKB8xn2Apop3G0m6NOxsf+mxqaQFN0f65yjH+1jeplEN2ji26LCE/j0I6xfKi6Kswgv3Llsni3hqH45vORRxwZOr5mrZ/OPLBcceUV8x8aHEasaSg+Q+E9HBmAD6Df6EY3Kscff3y53vWuF7tjmPqJDTBNk5Z34oXScPAjMJ4E3N2RBj6KpkUfz6uQNGNodwdFHUfTQgtFK8X/qx6DoLYjKM89xOEZj2PK4risTrsuu+zK8rnPfS6+VLPXnnuVX/7yl6H/mzZuKuf/6oIweJthWX77b/4LmxQ+PUkqOyt91ateVR75yEeGEfAkjMVcURxvgxgNMJgUWHo0wwTo2HG0u4MujqNpMaEJRGeSMJpapmMaCV1lNHRzy09clvKLX/yifOzjH5/XdTMsBiP+gP0PiBv3Bxx4QMQNY46hcF2UPw2HsrM6lnive92rfOYzn4k0CrCesdWchuJcQeKF8T5pLGlA45AVlHb4iOZH5EaBMs+OoCxnFLXlbw8lH2UlhOeg0pbVR5PQl6elLGd7aRKG6ztMw+09TJMQ6+Ulg+cZFw10ox7VTZivX3Zhi2LtQuRly5bEjCh//YJuq4unBvBbu25j/LrfP77wheVOd75T+erXvlqOOPKIst/++5ULLrig2oCX1DaVNavXXEXWpLhPQ/F5EGAsjMN6xc7ZPe95z/iFqKOOOirSsEiNkRZq21lY20EYMz4CLjSGO2lbaRL68rS0NehLp41mmIzaylc5QhvGcDzBrD3ppEFb01pOWK9kXPRX5PGne9PY7vDnT/l82W/f/crPf/bzcuUVV5Z999u3Ts8uLOs31GVKnca1fZ00f3MzjYABhauq4eZ7Z5xxRvn+978fmwLWNNIhRiKd9M6FDXsaFVpoDFdoW2mhMa6MmeFsBWrz1Z6aP7bn8X/QvnRQa3b62T3mZWPLwB1eqsbXxOGZwK6aMIZ13PWPi/SmZHvtuTL0eo+Ve8zryDCF0eTUynkqummYX3Xm4nzyk7sTl3dJpWUgPBOrdU5gTMU5F7bQGK7QttIk9OXZXkowlqQZxqO2nD95cZVzcfQsdsZq+9JPRO/8Ng1PYsbjubS4n1jjTOG0+z51hmSb+cY3uXHwslNmSnbhRZfUaVxnZMl3mMJoMLawx8zCSWJWakrGSMS3d1eRcMS4GI2w9FIhaL3Ge4YZpgLjSIXNf4NrcYwkB/BQaB6l6p63NumlMN9zhtRNqFkj33vf897yhS98Yd7AGJc8bIAO9yG2nBOZyFFm+9e3vOUty01vetNyxBFHzBsWhgyIUIwJuEFGlBsDhG95LxTIMw1NQl+elrIDt4YSbf4ZxqO23Jaj0zhsCXO/hSehkwg8fW/9nT976RtojGqPqr8rq+F4zOaK6ok89XKTm94k1uz0V394B8fGwarVq8Ko2r5KCqNpp1JpiSDM4zPnnntuPDJjimY6RgFyLZOM8BGOF4JfB6OZFq2xDGNnlH+NRxrJ4Nie+w85QJt+5Yc06HF8/LzGuYm5bvDlJNfWNdK4NiX70Rk/ihlTt0TZHNM2925M4Yb1BcXPBzrBAHgPBB6lMU1jseZ86UlYJaHa6RdDUSijsmGQ7nKhMVyhbaVJ6MvT0tagrx22Nu8MFdl8ju15hdcAgE7GFzNrW7cbUks88l+PdaUd/RCzpHrNE13rWteKsFO/eWo56uijysGHHFjOPe/cmmdR6LFX+of7G1XD2+ItMGcYGFL8n//85/F6wCc/+cl4IpQ1E4aBsMwQtJJpmzjeSBxDc01APJMIOKxAym9lSPSl7YMGykZCOXVEyszzUdTK10cp1yjauLG2G9o0F+8jeS+pDkFlbtHSoCWLlwctnls2HyZeOtRXZkuT0JenpUnoq1NLk7C4FjGO5jbWdcYY6svT0qLqCebq6L+4qoJfiEHOhYlbVadSlgimVKlHe+zRvT9DL2hQ6pF0NrZ4mqVLu0e+zvv5L8oNj7t++dH3flCuvPTKsteKPcrqK9aUA/bZt2zinTYrr1KVhbyLyJ27XwpIhYNUKPM+e97iGQrwMuIJgdKQ2s5qeS0k2s7NYzbS1hjdtEi1iqPyBzJcUxBKNYZ2dxiwvWRGJ/U/nVtfvU87Y7LmWb5seegxWlkdAy/CEdz0ZjcrN7nJTcptbnvbOpvaM2ZSe+21Ih6hSW/lmbXQpcpfGXO8Si6CUvGBt/D4/x//8R+Xhz70oeWYY44JAWVmEIT04GYah/w5Z0zsjDVNeqq2XCBn1mUhod7z5LoLvkYoXIAyjKPdHPFozJLqYQb9r8/nB/Aqv3diwhvxOvVajcTbHPBQcj5L+bmTTy5XXL46NgrOO/eCctDBBwVPU7lYJ9U0+ja+kYEBUDpKj7Ew7s79mac97Wnl7//+78t73/vesFzTNwoinQKdy8uI2pudeDHGhUYaTCpugnw7Axo2aKh8Crf7q1zXTuNod0c3Nd8y1QaDNT3cs+rqihWDDasanke7a4zDDc4f/vCH5ZunnhrGt6bOmixL9q7OwGsB0uPJ0wQGfTyX0zIXCqPsjnnOGJJcp2IQUj6ME63iaPA831loy99ZZcfIk+UOl3kNULprOuKXl6suxhRqEDa3uHvGzPecqSdvUYeA0EmfqnVkMB6xudUtb1mOv9GNyk1ufOOyf526mZJ57RlsS/dhLnfDhkdrXsOW3Stf+cryvOc9rzz4wQ+O6Rlvk1YtjfSu2zWRY57vbGQdUGvQC4W2PC3nmLgmmMxV5O+h3R0G8hzoSRseclNt+Sq7BzTXrau6WT0I0IfUT8ZGlz/60Y+Wj3/84+UDH/hAubSu2RnThRdeVNc++5f9Dzigs4vUI7wrxfQs3RpgaHFvauYu6Ste8Yryxje+sXzve9+bn/8xMvlM4Ridxo05JIuuTCGPC422zISKJi00cmqmk66mZDupDabCQPaRtJtDm2dfZ/s7MhjGtGxZ9znalStWhhPYY2X31Mry5d2T06eddlo8W+neDF02o3KD86c//UlZvqwaI96VH856Mz48qBAGwC3xFpRQZvdl7GMT5pxzzol4mwbSovREjumpckrXWv9CI0aWAYEGa2mhESUMGrXFNcBcAuQeR7s7Uh8pM4TBVLWj/PSS0/FITc5+1m/Ind3u6zRe53/ViSeW29/+9qH7l15yScQfe52jygUXduua+YFxoGfxPg3lFuk8YXuZBXqn5sc//nF4HsxsBEhPIO6NtxEuL+F5KYVHReqxRSqyspImoTWKPmKcUbHK17UykXOYb9RBWJavDlnvcTQJwbcpb54/0nsTMFzeME1CX55toeyTUTQJfXla6iuzpb48LfXlaUkb00PrmvAC9bp2R6xjfNuisghdtZZxj8a7Mh7atJtmu/kRj3hEud1tb1se+MAHRrp967qGLq9eta7sVZ1E9Gvbt0inu1C4Y3Y+D+Kx6Sc+8YnlMY95TLlZLYDyEZCR8Eo8UqssWck83x2QsrQykTlphumgBaehHYG2b2undoeq1/Q1C6kpunRxXjHof/o/v61cjxEufgzmt5whCxbG6nwb4MUvfnF5wQteUO5zn/vM3/lXGKvNmz8gr7g0vt0FOSKlTK3BoBmmhDachnYAom9Rw48R0M9El2SLXkb/V93NL9WEpxoYzyS5qre56iP8aRRgccSruLZ/bSpGEO6Ll8mbnZkerxSsFXBXopWpBZnbes+wfcj+317aEYg+rsfg2QWFEVgq5PWwHmT5YSyNwWT4OMnqINw9Vp1WmWuEVChWKE6BvI94yHzSzRdUaYYZdjbyBnOg6iDboLeMZhJobBDdHVBocR57EEbTjrhpkQq1buFVXPNADKZNm14orLShRGvZuwqjjJls6j7DdEh92V6aFno2eDlv+tk6hdFkCcN6kOX33pyWNg5X1xuY15r0IBImQ8R4Es7zOg1EekfhjMhxVGG7Aq2c0NYNzTAltOE0tAPQ9mVqnj5f16xpdH+rl5GnDpp22wyeQa1MXYbufAhhNDJkoan0PAsvo3DTstbjgCkbI0m0xuMcJc9diZQlCaLBBjTDdNCC09COQPJpVVxfW6tkJN8ROhDnFYP+D09D/ytFmLiKSDfQl2HMbdi4pixdtqgugtbXhBvK4iVb7ne0RtEVUA0m3gOpnmnx8rJ82R6dC6xx4DUDT0cTgnFlXOQdGGZ7zHOUiIoNykcZP4qyYs5bniCOsSOelExtXOadCj2/SbNTaRej7zdnWrra780MUd/vv7TU/SbNaFq8uOrKQHc31+Py5VU/a7m/+tUvy+VXXFL7u5ZRw6ukgzS+NWcJ4cP/dfAvm4Lq6rzy6+RV7ma0ZO5q8qL6fzrk5kAq6w5RxBl+fUAdpqDwEGP+tYOgQRaEGSjpZobTT4OmIwjLpca2YmqjyREc0jvssFF8hms8UhcWirKM1D0EjINu5nKBIaXB5OCeabcVUxtNCmoql9QKOsP/blTVnuqf/+OI7qXxJIRZc7fLg9ZIhtNvK6Y2GtvSiJC5OZBCzYxmhmmRSj+K+jwJHcznInMdy2CkRc6F5QxpWzG10bSCpLFMa8kz/PqgqvZ0/wbGMYoSDAYJo390kvG0SB1N2l5MbTSstaUUHGbGM0Or4NtDaQyjaFjnHIVZz9gMaA0k80gjLKdr24qpjSa3dNttXYJNI9QMv0agy1NQGs8oSkNICKODds48qc/j0MUMb41G3PZgotEogJtT2Pr1G6owrLdmrAJ4QpQgjMPDmxZe1jVpNOLkRwnhaVCond6hjN9aJP/tpd0dqRSjaBL66rwtpA/HUV+elrI/R1FfnVqqqcb+kybLIg+ezn1S2UuS7Q4aQwJ6lm8ct7L0UR+22tNsYeS8C6NyBGJUKJVfujSIGa7Z2NLv/TQ1sBhHE0Dv6BqkEbj26oqb7QuBrTKa0Q3V7V4QPHfOsgIp/Ay7FsM6uM001PfD1J+poWnRx7OhHKwZDJBJmDePd6nRwHxDhbSdVftR0Gi4BsK7uIF7zXwjaIbx6GuzliZCmimor8yWpkUfz5YmoU1rkM6jLWf6txDYJq5RBX+qUefvHiJzydwEyHluhs2wa6G7pqFJaJW2j6ZFH8+WcpCGNJpc2/gQzEJgotG0Qvnr1C/ohsFU4Rxzew+1SOHH0Qzj0ddmLU2ENFNQ9v8omhZ9dWppEuhfypF56J0pm4/ALAQmGk0KFYL5PxAwPEwlQqbhOLL23BDYEY06w3SgdtNQ9v0oqmo69t+0aHn1/UuQpT16SiXPdzS2aXpWmyn+xnk0Wmc0ee2cseSGQMbNsAuhD6agrp9H07RoDaDv3yTQM2jloXeMhh4uBOY2b/J+TPd7KevWbqwm0d13OfHEE8sb3vCGcHX5fNmiuc1lzdorw26WLZ8r69aving7Z36agKcBXseeeFZoHFRwIWl3B688jrThOMr3QUaRd0LGkT4bR30ytTQJfX2yLTQJlgRpLI70lE7aCHDfUBvlL6I5j2+k1aP7in7h7/zzzi977rEiyI7biuUrqh1UHnN1fV6pD/Hds7whmWsS134O3U8HvvnNby5PetKTytve9ra4ISQuSV75GEl+nYbAwlR4oSz91wk5Qo6iSaipxv6bGmQYR7sY9JCeJaWhabvUZ2F0Fegqku+CCy4oD3rwg8rf/O1zyxOf+JTyrGc+q3znO98pK1aumOfbh7nWI+TIIYPvNrPaD37wg+X888+PnyRguX5KUKHe0LQPTjhG0hqNMIJuzUj0vx1pHNtLCw0ljKdd/K+2QQ7SqcdA94RDGlIO8Dl78qNOfsGcoXz5y1+OCh1yyCFlebWJtevWxrfM+xDfPUuLwkhhfqzpOte5TvnN3/zN+F2ad7zjHeUZz3hGGAbDkUa+9rtnrll2WjsBhe1q2tXok6kl7TSOJqGPZ0tTA49xtIth0KeXOcNxZDz00HVrTNmeqZ+eTbvLCXcpd7jDHcoJJ5wQX5EV5nEx29UHH3JwpB9GcMlnchwVCgyHMH6K4HWve13M/xRu3sdaGRhvw4Bat5iGlxWYYTr0GUJLCw0ljKUemXYmAT1zTufocBoH/YU0mtRH+iru0EMPLT/4wQ/Kwx/28PLMZz4zfu3P7CmcSFVnvyzQh/jNTYouYVopb+IFHh9Af+1rXxtrm89+9rMhjJ8UFG8P3KKKsSBCt56mrdiupF2NPplamhZ9PFuaGniMo12MnPkgMKAnGFDbBmlMOaj7ZQzLjUsuvSQe8LzDb92hHHnkYRGH1q7Z8gmoFnOUn1dRmIQ+P+sXAsBaxhzvxje+cczvLJwYhDR+8JO1Eko+56ZrzlPQrMgMo5GDzihK5R9FCw0ljKPewJ1I2UYt6B0dZVDiOIP0Ri04C3r813/11+XxT3h8+da3vlXWrF0fRpRTvD7M8SjAawDlZyjmePe4xz3KS1/60ri+3/3uF992trVsvseA8vkeBpdG45xwKjOq0Bm2oDWQPpqIRoF66dccZjc54Gsvyk4vbWR50pkutgM5uLbZJX7lHivDOXzkwx+Jn/5ncNc69JDgmdO6YcyxQFbpiFEm9rs0pmWmb9YxJ598chRMSIXmdp60LDZ33BSKF4NJ9ziOhpVkR9NCo69OLfXJ1FJfnpYmoY9nS9Oij2dLfTK31Jenpb48LfXlGSZGQt9SL+WjlwZ5yCkc3YbUV+Hvefd7yiMf+cjy5a98OX4d44rLr4jBJmxiSf/7QnMYUXLAOEk4pX/KU55Sfvazn8VahoB2F6TnoZynEclDGERgaeSfYYaFBD0LRW68iSNdNdg70kPEsBgLnbUscdPzWX/xrPKoRz2qnHHGGeX000+ven5QNcJ1ZemyqteL+ncv51gbYMQIKLw1zS9+8YvYWXD+7W9/O3bP2ukWoyKcMAZDuGHhZ5hhoZH6ljpHHxkSfc6f7KfT9DwNhp679gt/X//618v73//+8pa3vCV+sPaymkc6TwP4leh4kmeI5qxPFIwJ78EADjrooHK3u92tPOhBDypvfetb45fQbn3rW0eBBJCGcKZuSCF4WNcQqBV0hhkWEgZrutYaDT3NzyMDfYVMIw+dRWtWrymnfuvU+AEztsBJLFu6LGzB4zR9iC1nTCl8GpAwTwDYZrYld+9737vc9a53vcrUi0HkHHGGGXYV6GMajiNdZhy2k02/0qBMzwzojIpBMKpb3epW5fDDDy/HHH1Mue997xv3afbbd7+arjqHzZtCv/EcpvihWieYKcBRYgYk7u///u/Ly1/+8vLNb34z0qWhEIKBmRumB2JIee8mPc8MMywkUpEhPQukkQBDSmMy4KeB8TQPf/jDyxOe8LhyxBFHlF+e+8uIv+KK1bGeWbmyf00eD2yiuBgoehoEizzrrLNiznf22WfPxynQOc/DiHIxJjwFmmGGnYWcdtFDemvgRwzFNZ10zkikdWvEbMru8L3ufa/yrGf9ZXnF/31FOfmzJ4cDoNP0fM0av0Zw9X9zlF/CLFhhjMGWmwfa3Pi8zW1uU6573evGbgRDkhaJIwihCKygNDhC4jPDDAsJujZsNHTPjMfMx3nqZM6mciZFf0+48wnlsMMOK4cfcXiks3lAp207pzMZRvgzzDBVCCNSEMZu+tg5k5kBSaMwYGgES2MBfLICvE1O28aRdLuS+mTaFurjuS3Ux7MlfTGOFm2o/TsF+e2WaWjRhrpmGENzG+vIPIbK+rpIH0N9eVpaX9ceiN4ZpLVJ6OPG2naD92I2rFkbuguO9PbSKy4v1/2N65cXPv+55VlPf2q53W/eqpxwx9uXNVdeVva0plm3pixfUp3DxmpAG+rgX2nz+rURPr/lrNBUfkzNB83z3v72t5fnPOc55U53ulMsnlghYiA6PZHnbdgMM+wMdMP0lvVN6vKkbwTIZ0ZlcPJUv40BN0RdQ3icinQE4DxubiqIEZh6MSI7Zr/7u78bd0iPPfbYeJgNA/EKkZ6HSYwylFHhM+xIaONp6JqNzVXBsxb0LXXOLGfFipVx3ltLhsAAqueh24zluOOOC72m48IZSB/FYzS5+GGZaQzCbNt5PsfeNe+T4ayYcNxhaxh53go/wwwLCb/iTNdSoVP3TNM2bapTPGrYo4o1aaQ3o6LHDEc+ToMDYQfJc5jmGISdBAk7ZouCASNBpmQWTPa884FMcLT+gRQ0zxPt+QwzLAR4mqpocU53gcFQ/iurXvchlN+/epQ2jcW0jLFwHuJcR9ohmuNNMhHDicVlPWcQiEHlAisJGE2+uZloDWdmMDPsDMSjLlVfodU/upzrdbiaPg4MgD7TZcRgzKJ4HzOqUd4mXg3AMDMg55jlsztIWDIGhiQvyN8KnLiaoDPMsIOxdOky7+yHV0jPQEfj2bHYMau6OZiftfpYk8VGQK5dwDm9HuVhkuKJAMaAIcs0JXPOi5iWSYSJKRvrHTaK9nqGGXY2llbdXVSVPY0GKD+9RqPBajpjofecBF2m5wwnPRX9H0Z8WCML5GVMydowJCwFgXR7aTAMTKG/+tWv4ihteqU0rFE0CXiNo1bOPpqEPp7bQpPQJ1NL00MbjiYfqR9H+noc6c9x1NenLW2aQNOCLvrSq76g6NmmS5YuiY2sKsT8zIlOOtLj9dUw1q1bGzLm7AkvcdIwHvXPTYJcuqCJvS4jZtY2uYOmcEImkywgjQSiwXaAUrQK1ketAvdRX56dSX0y7Uzy4OFY6pG5pTSeUZTGMYqM0+NoWpAxyqmy0D9HCm7buFs+VDm7pFeRe5FBY9HobeVxtFVGwygYTXoYwukQBkNA8cLaB+TyOFzgttJwJ8xoiCb968vT0CT09UlLfTxb6suzI4m3ynIM5o5pNKsYTVjnFvPMfHPxvkynx9tMA14jIVFacIuu4C47a+fWTNMyzDEFnIZCyDHUl6elvjw7k/pk2qFU23oc9cm0I4lujKO+PC311mkbyCYAxHnlp0xgSF0LbMF8nkHZOa3bZhrwGwlCWNN45swRGAkwFEwg0+XULRssBd1ewmcczVdkBJFnV1KfTDuUFo+nJbWNxlKPzC319UlLfXlaskgfSz08t4WijHpMb5PtkoN4HyKd/NtZ/kSjkYhymnrZKHDdul5xjkDYrARk3K6keeXaRdQn0w6lCf+qCBOoX+6tpz6eDVUZx1FvnbaB6Fg9CX1r5aKHy5eP+UaF/HG4Os9JVKs1HhIBIyFMju5gzdKe58IROve4fUK1NC3SwHcV7WoQYRxNQl+ftDQJkoynfr7bQirimAaj3Tdt3BTrncDgeJV+cRwK21qaaDQgYW7nESoErRAG4hlNbgBATuEWGm3j9RE5diX1ybRDqfbgOGq3d3upR+aWestsqCYZSzXJWOqG++2nqsah/JC6mfpqg0pkxrfowvpiJmOuTqDKXM2LvIOwaFO12kq1+KC4rnHL5pZEfG3pOC6pPbJ8ydIQLKdutqTtsgGPlJa5kDQJOfqMomEl2Fbq49nSJPTVqaVJ2LzZlutoWlQ7bxxNQp9MLS2aq2WMoWqWY2nRovG0adP6sVSLKCuXdsuG2DGr+sfYL7jkonLlmtVlc+2CDbUd9IXdX3F0c80VV5a64pwf7HOQyHolhuNgcq9WYTrqGjDDYs64bHmEYUjoduoGwmeYYSGROkn38ua8QdyNTV9V4nGQdDmQ5WAHOfiNo2FMNpoGlcXgpDMQd11h3gIHAoGwDJ9hhoVC6lsqeBpDPgbGU7irTxdzkyqNBzLfKEqdRomJRpOPXsfd07lBxjpFC5dVp2mMJ90XxoRLD9MWNMMM24NU2FGUys845tcxFc7pIf0UB86h1dVhfqMoIc9Eo9m4YfAiTzynVJMziioE4dZv6B6fyXkfOKYwWaEZZlgo0LMcqB3zPHXS/RphQB8zbnuQ/CdqteeTOquBeoz/3fwwvQwDchSGUsgZZpgWOdKPooTzWDLUKVjqJoOB1tOkUUmfRjCOwFGeNLiJRtN9BLoKlxmrESl85YqV8TanHYl8Js1CLJ8SUBAXOcMMC4lU7jSUNAa6msgpm3jppHGEzD+J0mAcJxvN4pokbKYRpBboF3C9Cp3vHgCDycWW9CnsDDMsFCgyXUu4zoEc0c3UzzQqBpPGk0axtRRG0160x/jKhwQssl7DkmoU84ZTg+xOSOvn0xkLgW35EQbsYDifhiaBPONoErL+o6iP546kvjJbmhZ9PLeF+mRuqS9PS3RiHPXxHEXJs4Xr3B3LFyhtOTv6lTN6yWhyFpRpGFAaU6zPB+R1AuH0nnzgXN7czp7oaWqOKITQVYtj23mzCm/qXuYhDMJYoSoA8qBp0WdI20KT0Jdnd6Jp0cfzmkSJPG+Pw/FJdJVxeF3feYY5UvxcQjAcRsUQkHDfy6DPdJfxtHyTJhvNxk3xkwMx1aoFW9NgqDCeJC0QM+7QXVkW6joMbYHRVqaP0nhHUV+e3YmmRR/PbaFJ6MvT0rTo4zmKGALSr/SVLjrSRwaQnoOeZjhiPKkPztE43Z1sNHVNs7yuX1as3CO8DqFAob6JloJACpGVUHAKs720q9F2Sh/9uqOvzi1NQl+ebaHk0XeENBRheaT0BnPew4DOc4AwOmkKZkbkPPWZUeX6nN4Jlw+/YZpoNJf7UGC12A3r15WN1VDWr+sW9+7fMBpWmwIAgVN4tKsxbITDNMN49LVZS9Oij2dLw2naa2j1TFiee//LozQ5cNPJ/BgmYxCX74hlPkYFBn7p83oYE41m78p8xaCwfCoAQz/iiWlroQoWl3CeFVwo0ijjaBL68rTUV2ZLfXl2JE2LPp7bQn11bqkvT0t9ebaFhnm01+05ZBjQPUsI1xlGh9uZ0TnnnBMDv18shzQiuoxy02CYJhqNR2Z4m/gGWjWU5YO34UzP0qsQKqdloEDX4qdFVnoU9VXq14mmRR/PbaG+Nm+pL09Lk9DHsyU8Rl07p2doOI31DINgOEkZTj8vvvji8olPfKL84z/+Y3nFK14RP4fulzHE48EbydOHiUbz8pe/rJz4qhPL+973vnL2j39cNjTzvtyJgBQ2K+J6RyB5bi9NQl+e3YmmRR/PazK1epbXSXltQLduSSPgMYSJZwi2oq13/BizX/j77ne/G2lzDQR0nNG1ZSXNbarOwfsGFvyb69TLuSO67Moryvd/eHr5wEc+VL74lS+XAw4+qFx82aVlyfJlEb+xdHNBjBToyGByy46gbaX6KAUZRZOg/HE0CcPpstyUjycdR21ZC0FtW/TRJPTxbGkSzBbGUR/PPkqk3Nm+fTxbMignZVjLk5ILYxiOjCIX8NYt9FKYa7+GIQ0DsfN7wgknlNe+9rXlJS95Sbn97W8fhmKpoV/lactqaaKnIdT1r3/9sDoCHHzwwVFZBuFHn5xDMBtSop2hVAtNk9CXZ0fStOjjuTMpkefDx2lhkMYrp1LtdI3uimNwGZ+GxQP99Kc/LY9//OPLP/zDP8RPo0vLmKRhPJlnGBON5lWvelV50YteFL9Tg1kaC4EsnHKqpkDxDAVc/zrQNR19dWppEvrybCsl2nMYvt4eMI70DPjlgI4YS14zglzYMwzphVvbnHHGGfHTmGlwCY+J9WGi0fhZ9K997WthKOaJBFEoSiHTaAjfGs3WeJpJ6MuzM2kS+vLsSJoWfTx3JrUytOd5PS1afogx0Mdcx9DPNARHcfQy9fiVr3xl+eM//uNyu9vdLh4LSyOUF48+TDQaP4d+4oknlnPPPTfmgizW080EGMX0fxN0wkLSNR2pzHned5wG6WGyvXLXy/TLPUTnyNLCzEha4chs6Uc/+tG8bluC+MZApk8HMIyJRvPYxz62/P7v/3552MMeVo466qgo1JSM5/HB8/QmBGalCPI6KzOKMs8o6suzM2kS+vLsSJoWfTx3JiXSQIaP00IZ9MQg7gh4u7ZcAAO9dKmn4nga6/PTTjstrjkC0zGG5TrT9WGi0Xz4wx8uZ599djnrrLPmbwIpEKVVt8Kk4K5/HWgS0rgXiqZFX51amoS+PNtCrXEMG8rw9faAQWgnZbXKbjDPbwSkZ8n1tzjESMTzOJYe+JBJWgZn+taHiUbj0QM/4KlAzDBVkCPDSRdGmBQ+afj6mkiT0JdnR9K06OO5MwkWwlgSaTRAR61FHCm9LefcnDK401fX0lta2AS4zW1uE/oN8kqbfEzx+jCHgYQMQULISrHAm93sZuV73/teuf/97x+/8sxwpCdsWmc2zrWuda35HYcUEq+tITyRSiH504uNo0yf+TM8kfGjKJH5huVQv3GU6ds8KfuOoGnRytdHKfMomhb0CmV7tca0rRjuo5QfP7pLX7WZ9YjfkrUjRl/pIUPIvGZI1jC//OUvy8c+9rHy0Y9+NJ54SX01VXPskx3CTUgw3FAKYRhf+cpXIiMhcptZwYS78MILIx3Ih08SpKDjaBL68rQ0Lfp4bgtNQl+elnZ39Mm8M2kScnChf/QS0jARnc1wim+hTy8N8He7293KG97whvJHf/RH5Ygjjog4mwEgHwfQJ8O80aTVOiqMobDeD37wg+UjH/lI+Zd/+Zdy+umnh1vjYcz3WKS0aWjSp7fCh5BtA/TRJPTlaWkS2gbso4VGn8wtzTAd0mjQsNFoX/ooPAd8yw26a8fsXe96V3nWs55V3vSmN8W9GnHWQfSZjiN5h/uqK6VCIemGQGKZX/3qV8dDbQ94wAPiBifXJ435Hqvk0ggsvzCUyih8d0c2yPbStMgOHkW7Gn113pnU1yYtDcuY13SX/tFVUzTIaZppm/Mjjzyy3PSmNw0vQ6/NrMRzGPLnFnXyBWWG0WDczt8kUqC5353vfOfy27/92+WBD3xghNtmVoD1jWd5hhm2ldkd0Mq0EPTrjr4670yahNTZFnSS0jMMHgYfhmOW5CjswAMPjCna3e9+9zAc28/S5UzJ+TDflOlqnsYRsmBrGYaSCyqujUFdcMEFEZ4GJz1hGBoIZ7WO42gS+vK0NC2yIbaXJqFP5pb6eLa0q9En0+5E2YbDsqb+ZjuDMPpLT+nzt7/97fKUpzyl/Od//mdsCqSjkI9ODxsQEt67poHM9LSnPS0WSn/3d39Xfv7zn0eBoNBMnwxdp6DyQ1uRPpqEvjwtTUJfnpZS9u2lSegrs6XdHX113pk0CfQvdRbkoXvIuTamq5DGYsFPTy03rne965Xjjz8+HkrmFCwvTNPYBAPKfkq+jvNGkwpPAIkkkPm2t71tucUtbhFfYOfCMjw3AhQkP2ZJ0oC4LHQUTUJfnpamRR/PbaFJ6MvT0u6OPpl3Jk1CGk3qbepfEp2m/AwmZ0qWF2ZJn//85+NFNM9WuoFvVsWgEpzGsDzzRiOShVF+BYnA2DmGtp1//OMfhwBcmPQpJMu1YHK0wMKDgGlIbaX6qDVWJB9KKG8cmQKSo82vXGGQ/EZR8mllyHq2cdImnGdayDxJmXZr6j+JpgUZpqG2XruC2j5A2S7Zf2kc+pvCk1l6AzoDMcBby0ib0y2go2ZRn/nMZ+IFyzvc4Q5hXPktv3QGysJPevzssM17GtSHo48+urz4xS8uj3nMY8IwGJf9a+e25BiXwhSC0uhA4cl7FO3uUJc0wBZbU4drQv2uCRhu/1HXaWDZ7mlg4nMQSNBVutsaYEvj0DuUpRCOXgd997vfXU466aSwWhbMMFhveqMUxkjAmo3+WfCwMMOkjGmoxajwaYBXazit7Boc2nJbmmF6tO043Kau9UP2TxqNa3roSCfb/svznLK1Hiz7NTFcXmJuOOEwPF7AMBgI8C7S8zaYulfD6zCUVsBxPHckshxlIuW3yPBRNAlZnzZtttlwHft4Ztj20gwdsi2Gj+lJUCo+g6GTjq4zjneB1JEMb2kYybulMBoYpQAPechDyp//+Z/HvZr8Ni4QipFIkxZuzseCheM3rMB9yHK2lxJ9ccN1WkgoT33TyGbYMci+zPPhI0XPfnZtgDeAMxgE+iT1M/VSOjOn7UGvp2mFspft7bZ3vvOdURCXZl2jYMbB43ialLHk+ga/FD4VaRTtCLTyJiXasD6ahOyUto368rdh48K3lWbY0obteds26SVSp5zzKo5ADzMsdVO6Pv0cRlte0rw/SqUQ2B7dxPSijiMjsUNBAMbi+R0WzFAUyHJbgdqCFooSo8KnhXZR37Z9ktSzLxxBxs2w/ci2hPYcsq3ppT5yrs15FDu6jvoo1zfiHPMc0dfU2eSXGNV/V/M07TkGHqO5973vXQ477LD5LWUCMgqPITAUZG1jvWODIC1Y2hRkFO1ILATP1mBaLERZM4xGtvXwMfUsjcaRR2mNhj4yDPFpHAzNgN8aS0vjMMcK09oQA1AIYCrMFO0GN7jB/I5DTsF4HdeMhedhWKZquSshDR7jSCXHET7jSJpstNxGJJ9rDZJ8RlEieSDniWxA4cNlolHxIC7TjSJpx9G06OO5I6mvTi21bdKm31pk+syf/Fr9SaPQ/9rc8gG5lkZ+uiCfePrhHDJNypiySTdSfzJRCtYKAx6ducc97hEvomUmL/CkAAROIngqSvKZYQY60WL4ehqkvgH9o+jgmLu60tBbOpvGIl767UFYBqZZ+DBjiv/DH/6wHH744TEF8ylPTzd75MDd0dZokDytASbvUTQJfXlammH3RttHw/21I/qv5UH3XKcR0cccyNNoHMULk357MO9psvBkqDBTNQ+zKcy71IzFOgbE56M3kAI7pjAZtytBpmloodFXZku7O/pkbimR58PHSUg+o2hY8RmFKZcpmGMfMo+0k9BX5rzRAGaMgYXmPvcXv/jFeKjtzDPPjPhcAynQMT1TCoBpy2e4wGGahL48Lc2we6Ptp1HHadEaQeqjtW2+6y+8dQbSu5ZuexA/VJtwjmErxDe+8Y34xll+69ZnnBRmZ4Jg0rTCOoeWz66EOk1DC42+Mlva3dEnc0ttmvY8ryehTd9HdJKeOad/aRzO83X8FpkPpJ2ETN9SGI3MaY3gnHtjGL6m/pd/+ZexK0a4Qw45JLaVTdWkkR+SRxpQGk9bWB9NQl+elmbYvdH20XB/7Yj+o2v40E066Ji3PegnzyJeulYvpUPbg+CgsNZwkjlP8prXvCY+3+QDBHYjbAYI9zPoNgMUTKjML2/yQzPMAGkgw8dpQefwSj1kJIzGMoL+5RLBee4KO8+024MwGgwwU4AjOHeDyNF9F7BbhoABsWSbBYRhLD6+xju1SAsfRWlco4g84yihDkmZD//h9NtKkzBcn2GaBG03jqZFjqjbS2279tFwfw1TX5u0NAl9PFsiY6bDjyG4Zyg8lw90NGUV7pizpJYSyTt5DuvBZK0YYJhxXjMsjFk3o0FueoobtXvRIvmMomnRx7OlSWgNqI/6eLY0CX15Wvp1wHA9dmS9DOqJNAj94theD/cXiNsebJXRZEGIIO05L0QY57nj1rq9Nu/20K6Ghh1H6j2OJqEvT0vXdLR9ONyfO6J/9QGvkQaR4F3ylog4Xjs9W7atuO3BdnkaxyzYNM2RV+EWvS5qCkegrZkzJt9RNC36eO5MmoS+PC3tavTJ1NLWItMOH6cFQ0iDoIeQ6xoE6WXopHIz3fZiq40m0VZa4aZiaTiEb587I7x042h3hzqMo746tTQJfXlauqajrceo4zQws4Hsi/Q4rg3kzvvKa8+3FRONJi0UFNS6tBTIvJIrZECsOy25TTsK0oyjadHHs6WswyhSl3HUx7OlSejL09KuRl+btLQ1aNNua95JoG+mYkh/0FdHMPNRjms66ug62zXTbSsmGk3beX2d2M4nWX0KBxk+jpL/KNrV6JOppRnGQx8n2nMYvt4e0DFIXQIzH0ZEN9NgEO8DmW57y98qoxk+5jm0z/mgnF9KszVCJb9RNC36eLY0CTplHPXxbGkS+vK09OuC1IXh47Rwi4P+0Tn9gW/OenLKxnCc52Ce7bq9Mkw0GlabwiiYcMCrCOceHcU5Zlhr1dPQJGTF2zxtQ6VMo4iRj6OW7/bQJPTlaWlXo0+mlrYWmT7bnR6lLk0DPOkiw4Hkrf/poYE89UB/8jhukzgXJr/7ObnrS3eyXvgIS2NLTDSarQEBMGZgeZ3CTwIhx9Ek9KXNDkJt/K6gSejL09Kuhn4cR7sauRxA+ptMDIUHQtrQ2sbXYT0KBt4H85Ul6XNrmu7mQI8HvqnPw5i61gpmqYTOm5rtCD0JrYL00SRMypMNur30vx3Zj6NoV4MMacApjyMdZDzOGQDjYBQMyS0RR8aUSwoGRY9bY8knYYYxtdEoUGGEUxildZ5WO6zQw9SnqC1NwjC/YQzH72yahL48Le1q9MnU0q6G2UwaB5App1r0h07yJKZqBnVhDEMa3gbEAcPL2REjy2/8DdMOMRqkMIUCwfrmgjsDGk25qO3c7aX/7dCP42hXgwz6Kadprp2n98lzrwmIZ0DS8DIGe8RoGIiHkfHiidykl6YPO2R6loKlx0lj2RrFnRbKzREAkm82YMbtKpqEvjwt7Wpox3G0q0HheY3hhbyplSmYo0G9NRLh8p188snxywHf//7356dojjySZyhz3TNMUxsNg1EIZiyUEmtMnkfYJLTC9NEkKC8NB9JgkEacYToM98cw7WqQIfu/HUBN2ZAwOpEGRC/pxXe/+91y4oknlmc+85nxE5nf+ta3wpAYjXzS2mXrww4xGoURTEEpeE7ZJiErOYomoS9tGk6OOruSJqEvT0u7GvpzHO1q8Byp6DlQ56CJ6KejLWnn1jj09KijjiqHHnpofNj/7//+78vtbne7SMMB5MwJ3z5sVa0Jw/1h4kiwdIWYE8Br0L5UQ0AVsJByLq98WTGU11nJcaSMcZRwLj15cqTI6eI0NC36eLY0LVI5RtG06JN5RxIdGEeTQB9BXSm7PF6QtK2cbeCnAa1ZpBVPN21B3+9+9yv/9V//VX7wgx/M86CXQDZrHHo+TBONRub2mEiBFIKReMqaikw4Ctwqd9/5jMbTrkafTDuTtgb0sFVqMx+GwYgMnpAeh57aDDDA++7FT3/60/jsMkNLPQb5TOno8NUoUowBJslIJRScR8Q40oLzrc628Kx85hs+n0ST0JenpRl2b6QejaK+Pm2JEksHBm166Gjhb2Gf+issH7dxTP00LWNgjAcfxuKa4eXAfzWKnNuAFDYrBekWGY2jeNiaSs9oPO1q9Mm0M2kS6FvqIYXOPIzELCiXFbacGUvqpJ+N8eO0X/3qV8sxxxxT7njHO4Zn4YVsANBlH/1vZUmaeiWXQhBYBRArFs6YZphhHIYVcluJ3uW0jIewdsmbmT78QgfT00iTH+rPqZu1jXx+UzY/T2azwMf+GQ89HqZtNpp0d+mqCE4gx3z8II1GWKaf0fbRrkafTDuTJiHTpT5SelMzniW9EL3MAdzmUN4aEfapT30q9PTa1772fDiPk7ty4oZpotFkQkjhWiGRAgjgZlDurkF6nTbf8PkkmoS+PC3NcM1Gq6x9xCj0s4EbUXg/3+/7fHlHn27yMmCKxoPkfZtb3/rWcW63TTqGwvPwVs5bPZ+n4DQGBGuPiWTAMAhCqNzWS2VVaKu8feczGk+7Gn0y7UyahJzRIDroOgdrys+QXAOPQ0fdixEHfpiM0Zim4WHgp9ccgbTzhnJV2rIWYWky5nRLGEGQMIUp2LVjWmJae7pEhsOQoK14Vi6xNY0yCcpuGy6B947g/78d2a6jaBKyf0ZRH8+WGkXtJX1MN51L7/pXv/pVnKeHySmZOF7GtZ+Qed/73hc/I/O5z32unH322aG/+Mgjb24cDNOcSEruIo2Fa2KJaSwKYwwK5PKcS2dRJS8eGZ/zQnnxkG5G20+7O/pkbmmhQc+UQ0cRtGXTRd7DIM9YwDUH4NPKpmg3vOENI9xGQN6fYTDy9KHy7DxFWNDAWgmSiyBGwygYgGMykpahICCwglDySOGnoRlmGIfWaCB1OcMYB500mBvkGYzB3U/I+GlMDuImN7lJbDvnGsi0TH55+jDHKBiIghgFIVgki7NlZ+vNMY2CsaRnwlja1vDkR5AGNKPtp90dfTK3tLOgrFaH6Su9znU2A2AUvIiB309ifvjDHy7//u//Hr9c7lEbSL22Zc2g+jAnUS7Ys5KuFYzxox71qPJ3f/d35ZOf/GQIIB1DIwQBZphhVyJ1tzUYemwGRE/dxDRLYigGd+AQbn7zm5enPOUp5U1velO55S1vGb8Xa5DnJBxzHdSHORalwLTMZMyVMRoLJIsm1sqtKZBQhMi5IUEJKX9SWiu+M9p+2t3RJ3NLCw36muXQOed0MfWY3gqju4wB6OwZZ5xRvvzlL5d3vetd5R3veEe8UwNphHRXuj5U3t3UiuLnOaTiH3vsseHWxBOAsbDoFExYwrl0KXhWYhqaYYZJoGdAZxlGbl4JZyxgluReDJ31VqYlx9e+9rV4EoBXkRfMnlKHR3oaiSRgCOnisrAjjjgiHmi73vWuF24uhUmDkV6YawWxTCQ/IXgl6We0/bS7o0/mlhYadJC+0Uc6RxfTAOikHTEDvYc3GYvZkVnUrW51q/Lyl7+8/Nmf/Vl57GMfGzdDGRKQGw88+xBrGswpv6PEMlF+j0v7vc1TTjmlfOUrXwmXlYt7lsuwDj/kWmWvFSvL+tVrS9lQLXTjprK4VCtfX+eXa9fF9ThS/jja1SCD+moTjYicC9sR8iXPUTQJi+sgO45qby4ozW2qCjuG+vK0tHRRVfZ6XLwZpdxb4tq69FEquCP9BI7ADyprP05AnLUKnWY8PMjPfvazMJq/+Iu/KP/zP/8T+pxPRetXep5r+CQIA3XCWFgoz+CcNWJ897vfvdz0pjeNzYCHP/zh4cbcQZX2gAMOCCHWretudmK6eDHrXKwmg+tuinZNprax0pCdg7g27faQthtH06KvzN2P+uTcMu0aB2kYRhoH5P1BRsOA9JmlA+MSzqMwCNd+4c/LaN7i1N7SyUd305G0fQ7x684yK1QGFsaDMAiPTcv4ox/9KBZK0nBxIB7WVm+C8eLF3e90LlmSb9t1RqSscXRNQRpM0o5CGscomhZ9bb5jaVjZt4c6pewLmwT6m/cQ02gYRPaRcHrJizhKS9+PPPLI2EH75je/Ge/S8FIMBeg2Ur78+gG/lCd+qFZigYyGkbA0mc4777z4KgfvYh4onYJB+s6TdMIxkGXLBs/5VLcc4VEJBY2mroF2X8qOcK7ObeOJa9NuDy08rtreO5r66rQjaRJSd6UN3augq8IoO51259+aJadr0jEeO8M2ueS19jGFM9vyOA07ED7c5zCHaTIyJXNueuZJ0Yc85CHxy863ve1tw1hyzogBoyLc0qVbPj7tuKjOQxlMjJIDg5phNLTZOJphPLKNHFtPQx8puwHf4J+LfHrMIDgDt1ToP88jHA/56C4e9LsPsREgMUNI48HUuS2697znPeXjH/947Gvn49KEs75hkeaMmR+RO887qMhowmt3pqyHcw2KnENX3/58W0vJcxRNj6u3+Y6kvjrtSNoaaKdUeH2SywxoZ0Z5pNumaze4wQ3iOwH5whnCg9HQcx4q+6GVJXqFkWCW8zoGwdtYx/zt3/5tOfPMM6MAi3/WJx3hbOVJiyFBwrtU8DZRSBxdj6ZrCrLxknYUtOM4mhZ9bb5jqV/Zt406fekLm4Q0Bnrbps/BnG5D9pn04g488MCYstl6/o3f+I2YptFr0zZptb1rxpMGmfyvsuVseiYTV8bK7n//+5ePfexj5d73vncYi3SY51MBzjEFcUg/L5rrRtBSj1sa4ZpJqbjO1altPHFt2u0hPMbRtOgrc/ejPjm7sEnYMlBvSauP6Kij2VA+8p9TMfjOd75TXvva15bnP//58YqAp17wSj4MJQ2v7XOY474E8hQ6SUY7ZAp4//vfHztoRx99dPnN3/zNYMCVYcDLMCS8rGsc5Z+rhrJ5U/d6wcZqgBs35iKqJqjldFTnoY51NMET0uiAPCmochhyrr1SmRCDR+JdS58ez7mjuLxWVpaHX3pW1JaJEgYTDS0uy8qnIkC4sPS+eMkvbV5LAymzI2oxfA3C5HVUB3lTtgxb735YbWNYpOwqa5DzgcyVCa2KtCG36xqvT+SVZlNs3mS7dnKK60jfDB87wg/fq8hRy6ps4lr8VUmeLfkzPb1R14629AFZOj5dWclDmDhrD9Mq8uoHR/2lj6y781wafZlrG+GmaHSb1zGzYiRg9oSPttgix5bNgDkMdThhBBJaQgVwX29/+9vLl770pXixBzCEdGWXXHJpLfCyKsTSEAJznobXWlyNacOG9fOKtt72tMZlADVsXQ3TcMpTCQomP1myQfFRJnnEg/TZwcJzEQdZMVAXDYG3cIbSNiy+5EIp4/A1488tSGGQhoAnOZ2nfMLID9lhKI2+bXz1cJ1hed6GIXzxz3qIA9cgLJRZGbWN161eU9asWl1WV5m3oFNM2FzTbq6yuMemTpQQGBkCYeLa7eAOjvh0ir20jujLlnevhCypMjLYKnCZW5KD0TAZKNM4ugFnHGW6UUTnIPtBmdqFpyGTXTFxKX+2meXGM57xjPKa17ymPPnJTy7Xve51I41+QqD8PoSnwajtdIkVZA3DWBR8/vnnh5dJhpSRwLySc8q9cuUeVcnWlLVrOmNYX5Ul+bt/g/9i5SzrFEDj4UcJdEAqUSoYHkAm16l0qVCObQMjaeTP60yPV0sZ3snRydbJueXrn45plKm0OiZlwodB4AN5nXJIo/PQsFGljJB1Ry1cM1Y8s/7JN9NT2KXaE/86cGnnjrp6RF2rAWzepM6Un+xd+1H8lC0NCpwLE5fl1P8N5O0MySC4odZl/fo6G6hGyGjX1/5fWweb1av9tMVV2x11XqPzHN3aZTR1cm4pb/ha2/M2iJygj3Kw5Fm6MruBTB9k2hNOOCHeo3HPRhhvgx++9Fn+PsylImCWDaQABXlv+vWvf3152tOeFk8GSIupOCOw6Zl7MyqnQKTxOuXorDobKacGm6rn2TRw5xRH2crsGqOrsPygLIqVSiONtOKRtMKcK4typxJkXcipHJAGgTBx+DtPJU7K6/QwZEGZ1nmWm7KAYxpYlp9eOflm+6Lkqx5o+LpT6K6ewp0nb/nXVP4GqfWV98ZoIzJUuWo+XiA80MY0NoMTY6yjdJVZ31E+ik2utVVO1NXPgCWuo04eNUwjSsVuwxD+qLvu4rqwLUil39Ino4jM2SYpy5Y26vrAuXbS/9o6p8rqnP2i7bWXNOpnZ1i6XG6AmQdjkQ+k78NcjmQSZCEpgAc273Wve8WH1DxmIJxSppJkZxrZCOXcTc4ltTPWrKGQfuRJJ3aKnulVUqOlsMrNEVq8cEeVI5dzeVseSamEqZAgHVmNNo5IBwjPzsg6ChtH0jmmrFnvlFF7dJ3byeM8Ddc1GZJyW1PH5HnWKyn5ZzgZ2zooN2XRjisqr+Ur6/S1tjnP3Sl6VapqKJtqu6wQR56qEMuMvvV8Ue2vWkDQnPrVabQ0y1esDHIuTNzSFfLWOg7aCn99oq21OeOb92zSVFKGslbusWfIlNMyeoA6+TtjwmMcGXCV15HBZsuAI86ghPCU3v0X7W4WlP0Mytcu0uVmFh7Cpcu2lxcfcaOwqHqLzTLFxaAzAIMUBJwnifMOwh/8wR+Umx1/k/LFL34hLPbf/u3fy5Oe9KSy5957ldVXrqrpurc9F1VDqm3UITrUOqbyr3zK4i0KAHhPgrQqB11HdoanI7MO2RhpeOId5ZMnG6ltnOSZR1AWg0Z46wT5sjzeFQ/n0qovwkMYbyy9vOLlEyeMDKYFzpHwlDHjfXOYcamLvCiNCM+1tZ2l30L6aiB8hTDo2qXzTjGVGrSLcsjl3BGybMd167qBaAvP7iSvya+IziAMMgw7jTfbsZOrlTPDyDEOOfBmng6pi6VcXNfTZD/88MPDULQLI/JR/rvc5S7xsPF97nOfWLd4QJOTMGhlvzoyoG7W1D1Chh8+jqDsbBtYVDNuzk7mrjQWMBbhOonbysrqPAwYzaMf/ehy9BFHls9+9rNl7733Ka9+9b+EsBpCHgKahjlfXufehFAhPPFZtmx5ueiyS6JMjSBcGufyIHd0uw7vDCONuMu/LNys/MJRNgZKvnimkqiD8CThwhJ5nkfx6qFtlJlrOOWIc0658Fa+c52QYd4IlA+BfGRyrWNy7iy9MtWxlRFsmWZfyI8/wieeFq/HmJLFiM+DbvGsFNg0JhXNtIucHa/udXXnXfvkvL+TDY9Vqxh150nwJYfdUsZBZv2pqSrreZm7MulLJyt0150hOTIAR3ozDvRG8szTYYvRlFpnMmgjfaQe2og38ToLPX3Ywx4WT7a88IUvDH0hkzrrH/lAHvVRb8BLmOtO7sZoKpPNOp4QEjrXQBpWA2GsISiOjKkk3qv+kz/5k3LD465fPvShD5VDqnK89EUvip8tuOCCC2Mr75JLLo48e1Q3vbJOEwjKoo1eeO+xx8qy9/77RccRjqIrB4waKq0sshE8O5s8Oc0ha7pbPPHScOoiH6UF5wky4dd1Wtdo0HXMliOQgUxphMrK9tI2yksFVib5yIGEuSZjwjX+eKkbWcWnfMPx2Q9tXHZs9E1V6NAlhpFy42W0zypXw4pElV8gPUBM5yrkS4LIP6AI74LjJM7nAzqewa+SMqvHCTCOaqCxm9bwJ39LpljjIA3emR60Vdde9bi0Mxr90nm9LQOBfvMdAIP7X//1X4fRSKv9tKujNqQP8ghzru2dCwM8hScWVSadJBXZcXkEHdbuYStEWHoab3Z+8YtfDCXPDiawDs9jKo349lqlUrm2NEQ2VHdEKpFxlExYyycrJY3wBFkzX6LvOstr45SDyNcqvTokX3K1I5FwpN6uk6RFzsXhwQidp9E61x7IOb6MMUfP9J7y4gN4Jp+UV/nZPuINUsPyIdfC11xxJU5RF/V07LxRtyPWTbW2tHGW5VYCPsvqwOcojGytDIgMKVteOyaf3MlCoIyU1TH1AzKPa22DclrlXJ3JgGcOdI7WOZYN//zP/xxp8lNN+KjvOJAVUoZo160xmrROFREn7C1veUu8Z3PjG9+4PPe5zw3PkgpAcOAKeQT5PTRnfq7S0iECqxgQLjslSXlAUPHyUqLkLzw7KNHKLjz5ZkcgvF2Lww/ky7xtOsdoqBrnmrzCgPypxOKcp2KTVbjRSnphSHlpCMLxyHLlTXmEp9HgMwx5sv7DEC6/Y7ZvQhhkmZVBqSuqWNCnLF1b1brHDlqHWlrN2+Vx87q2aJyP8hPZZsPypWzaXlz2XabPPmvDoW0D6VL+DJduuJ2EGez1zZ/+6Z/GL56ZXmtT+gxZziikTC0mGo1zHcxQFJ6d4dM3BCEow0jmrBx4HsZCUXK0cC5Njs74gTg82wbKxs5wJDzzAFmEyY8gGy7D+pSqTQ99ZbcN1Zbf8jcy51QNkkfL3xSy5UVm9ZcXmf5lm+Kd9RMnXbYdkg6lR5AH7zY++Wa8umS866QMW7Sx80oZhp+1SIrM6MXZBUue0iX23LdbkySPtnwkv3rh61p9xGdZWb/k2/LOumWby5+6Qyfpk4HFtXpmOdIId1S+e4ym6X5ag04ympza4zEOysQ3ecNEowECyiyTyhHoC1/4QnnDG94QluubUSqPMXcoDUMikHs9zsUnstFUlHFlY6CMg2yA7AR8wdG1cI2ScW3lXCO7eo7SouSHhKtbngOZEJCD3OLaNmn5CXedlLKgTEuebHDXbZ10YJ5DpnONtKEy2nJaWTK+jXNMtGn7sHl9NSrpeRFlD9qvC6tUrysXjOIwD2nr/w2btwxKWXZbZqvMkO0DwsRL35cX2oE12wjkE5dGl8iykh9oY+fS0k/xeDmmXKOgb/DMesBWTc8UCikMRQXfEHD/RjzlVwmFJKRPgwMdrGBpEF6EUaG2weSTLtMOh6ccGZ6NA5km+bmGTDsMMpMv47Pc5N/yhjauD8prKdvDefLOuERb/wzPMlqlgsyblO0zKj7bvg3La/Aef2z/1/w8jPIifI7RGlS2ePaaK/7mDhiaW9bdo4IMSzg3wLb1HpY1z6ENT6T+IDzIJ157CXPumP2kP1sFp3NkSI+U7SwNAzKAjYP2zXKT50SjwbQV3DkGaTjOhYM1jPR5zeCkF5aVapFCtMgGc8zzhPTC2nxkTYL5ig3CslEyX5vfeTZi5heG2utEnmd6edUv0+axhXjpUNu5ieH8WcZwWXmeyPh2JE60PNry+vgwmg5d2W25wzcined1ep2qwt3JAJk/QT+uzndLm7d9kcf2XBqKK4+6ai/hdAtl/SHLkkdbtwMuWDpkOH4MKssaBenJmLoDWzU9k1hBycCOBQEppDhWLA4cxRHKIlSc6xwBshGkc87aW8gnLhtWea1cLSXaig+Ha2TI8OGjNNlxIBwlTzJDhqdcCLJOo4BPG992gKPBJ8uahOST5SMd36KNQ8nbed/RF4S6JP7I47yTG/kGRBe2xYjSMwnfUPPN8xqC/KnUzrs8W9rQEWV8UovUKxCX+pB5s+8yzlF4Gow1DB1gYEBnUyZxOfiPAh7DMm3V9EzHIMLkwpeAWWHTM4LZEcvRQDqWTXiQRwMgQmQ6QuOVBNkgiFKm0K3wzhH+mVcZ8qR8KMtPtDwSysiy02ClE5aNneUliXNsPVkek0D+PM8y2njlJS9o6wApC8r84pIyb1/+zAuZpiXwmaTuzn2n1KZloE1QV78u7dVRpzmLtsT1lUEPHFs5U3aU+RIZD47yZf+4zv5J+dowyLTJ04LfIJ8DNaJ3BnNHacch+aRM0bZV4SO0FbQ9YpoeRRgDce2cAK55FEJZ8IPrbHDGJty9HgYiH8oK4996I+Xgm+HAG2WFlYO/vHkuT44YRg/lMlg3vDSMhsPfuTjn5Mp413jhg580rpU7aSSahEmdMgnqPA2y00fBt8OmwcZOTbYbk9onjWEUtqZ9U+dAeyD5HCfx78NEo0kFUwAlSwEoFMW0AZCjsbSpgITJDmMMwvJGm/Sp1Pjg4YaTNAzF6KRMuPDCC+MjH/JSaOnsyOWLcmlMyGPgXmfIRlGuozgyZz2UL1x+ZeVaDE9pDATSZL5psDWdOg5kmAbZB6MwM5oFMBoKlPdhKOxnPvOZuFFp39vnam90oxuFMvvwxre+9a1I751r4e5BpJIzkle+8pVhKO7vGP19e+AlL3lJPFAnHyW2G3e3u90tDIgRmPLJ6wMf3u2h5H5XJL8xDX66msJTMA1hX94DfHhCep9soPR4Gk4e/NNgGU16pNbwtxfT5t+eTm0xqfxdbTST5Es9HIXd0mgw5z0wZwDe4jQyezDT225e4qGU3rG2BS29l3pQKjVFpITeyzaCMzZKKq17PBQ8FV8Yw2CIOT2TnwGJZwj4kkeYtJkO5CO7csjrWwfySI+3ozRkTk9HFnl4MwaT95bwzynn9mKSUkzC9nRqi0nlz4xmAYyGQuXcPhXVszwUkTFZq+S0i1JTVgopHuQloPwUvHtRrRvJhadBMgzn8jECPF3L4+jVax5B2crgkSi9D745921e/PD2HV8G41z6XNPwQMoSzmvxYoxKXPI2FfQhkd/6rd+KfNLuSmQ/bC8mKeWuNpppsVsaDeYYm8bk9My3oigpBaegpmvSeWnNmoISEsgo7aMFFI+xeE7NKM+ziHe3Xloeyu8eWoMol7Km95AOD68fUGofMJTuP//zP8PbPeABD4ivivAOft761FNPLeecc078JBzFTyNk/AzFkaEwkpyCkd25svBmjIycrNvTqDsS2Q/bC3Uah5nRLIDR8BQUiuIpIL2Kc+FGfWkYBq/gGiifdB7mZFTXvva1y/Oe97zwKNIwFEoPf/VXfxUfW7cWMq2TRvn442MK51er/OzH05/+9Hjw8773vW857rjjymMe85jI//jHPz7WOYzBIz4PetCDwhBtMpx22mlhqLyIxsIbXwarjJw+GhicZ91Sjmkwbf5poQ/GYVcbzaT2mST/rjCaiTlMYYy6lIxhUCZhvAjlF8YzUE6QDghkKuenOngAi3vnT33qU8NT+Z6aL7b7+LQdsu9+97vl2c9+dnnve98bfG0smCa97W1vC6Og+H5HBF/p0xP967/+a2w63OxmN4uNBopOlo985CPhad74xjfGW3vSMRKNZProqF7kd65Rc62TDWswmGGGYSx+7nP+5nksZ9HmRWFBw0ef+6lmWc+768VVueITQANat6F7V4IxsV6bBLn+8StTvARj+b3f+73yile8IjwAQ/j85z8fUzwGYE3y6le/OrwPwzGl4jl4Da8cfPrTny6vetWrwrPYMOCxnPsWL+/2yEc+MqaOfhfUZgOj9M22JzzhCTGlc83IGYJ8jIdxmaoJ42Fyo0EdGI84g4F6pMdBZJJfXHot9VdnfJBpIMOVl2eWNtd5zpOfcvAwAIjHm5xkxsfg4SitPEAuYcoUrwznaehtmPPMYzDTR2RwzDDfc/C5pc21jItrGyxbsTz6dFVNt7LKsqHKV1VhJE0C2SHlQyAcbagyaINR1ObrI3VNXgnhiQxPXi1PyPNR1CfD4r/7m795XuSef4Ri+DgeywZzf8x1JuWhAB/96EfLi1/84lAeSmGLmqEwgu7tzgvCY1nrUFiK5pM6f/iHfxivOJ988skxpaKgt7jFLcojHvGIOPfTCD6XaypmekcJTP1SITz+rSwbBz7crpIUzk9gZ7gwjU1xxOFLRkfrLGso8aaBvI01EAO3XlM/GwqUPzsdD+Xnb5MqQx3EqSOvqezMi69zZaq3gcaaLI2J8RpMvNxn0MFTvLWabX3yKcuHHMkkHi8yalttzvi+8Y1vxEaJH+RSt1yrkeHd73538NOW3/ve9yLcmlRfah8y6Bd9msrSR62y9qEvzzDwmIbGQfxwmX0ybAsWrV/drWmubizdcVIBnj3S2TqNgKmARlgdTIEoDm/iNw59qfOss86K+Py1Kgan43WctMLkfec73xmGYP1yz3veMzrUaEyRGZR0eOlsoyqFl588FFGZYE3lXL70ENIAZccz81F0YV6ys73+wx/+MLye98yd+7gcZSOLdZi1lnUWBWakppk2Jxg/xfPJ03zV9oEPfGD57//+7/Kyl70s1m8+ieqDdTYvTFcNKNqQQSiTFzV9VdZ//dd/hbf1xiwjwPdf/uVf4mMRv/M7vxNp7nGPe4RBkpuRKZe8j3vc4+IDE/pFfryll846kZymuF5f11+8tgGF8RkAx0G6caAPaSypS6nsSdOgzZ/8R+nscPyodJNgxjUBhBpNFDfhnOJpaKOaNQXD0BEU1cJcIwrzhUMda6R0NJrn6I2Pn6n2iqqOZzCMigFJZ7NAhfHicRiMeGXKT+mVmUYmHOR3TUbySGskVR5ejkZo00HKKI23U0888cSY4lFW3vL/+//+v3KHO9whdhLxMHLj+eAHPzgMh0wU0cgvDdkMAvhRcDL827/92/w67U53ulN4TeWTmYfgqV760pfG2syUVn38CBFPygMwUtNZX1whA9koO/l5NoOSdtNWbiYzWHl4eMbHeLWxungvimG5GQ05cBlk8B5Hk9CmxRO1YdPS1mJHGQxMNBpyjSMjDQEohgbR4JRW5+fIr3LiKC/FlSenRtJRWOFGQuGUwjXjMhURTwlARzJK18pFvANFxEu8vMIdlc2DUVj8GRhiLK7lI296GfmM+qY1b37zm2P0JbctbqO9qaCpos0Jn+xVLzdryWizgZfwJfoszzRVG3zuc5+LOOnvete7Bg8Dgg8/mLrxwoxTGZ/61KeCnxvHFNmXVIz6DJGhPPOZz4z1Ig+rHZTFg6gT72RtR2ZtoR7qYB1ok8XAxQDF8cbaWx6DkXbRBso2gCHyjqNJIFNS5mnDFhqpI3k+fJxEfZja02BsdKOYDIcSOuoMnUwZXetYnZGNlkaWo75O02EWwTo8595pVJQG6WBKrkOBAeGX4UjnA6WVTrwynItXrvKVlx1HDueMjEIpN+ujjvJbZzjPNGTEwzX5GU9+iRSsy3jR3/3d342pnWmYqaLBhNHwEpTdlI534H14OQOFcoRZ85hGKdtjR9e5znXC0OwKqrs68ky+CGTjgydzDurD8BgZD8Vo8ck620hhVGBtyVhN73IQyUFnHE1CX56W1HMa2hq0abc1bx+m9jSUiwAagDLqREpDyVIpxYtLBXPNEKRhcDoJHwpK+YDBWLcwBkYgPWVzxL/li6c0yVs8ftLgKY8RWfnpUZSN0tjT4MDawFSINznppJPC89n9s3VtmmYt4nO9pmOUzaivHDJQxBe96EWhgP/0T/8UGxDuJfE2FJ3i8iqepbPlLo86MyJTJlMlUzbhPsZoix4xOtMvi3bGaJqorRnUW9/61jBiRqvNtB3PaJFP8dX/iU98YtwEFqad/FCXm83WOtpEPXhWO53aVLsLy3YaRZPQl6elhQZ9SLTn4HoS9WHiRoAGHofN8Ups95EDHY0U5lrjU0QKy3tQVmmlwVcaSmuxa+4tjIIyJOc6XMNSOPmMrOIogWuew7m00qUBK0uZ8slDARicvMpMo6J05OPdKK44ym9KZOr1wQ9+MEb3F7zgBfF5XvLbIDDlsgZ56EMfGot3O1FkIJNybnOb28SaBw9GY5Q//fTTQ+ndT7K+Mc0TTsG1kzK1BUMnM7KeEW73kDHgLZwH1zZIHXkPdeKhcnDglSm9+mlvZZiOucFLTuHipVV3aXgd/YAHKFt546DccdAvw0qorZIybHuhXonk1fJMwxyO29pyW/6JRasvv2JzV4FcoHURW5i2xpMGlI1QyvrNW95cHD7uDEyq/NaMZsmjq/9VF6wULMOH4yDjM3wYlHISlM/4uzbtvHZLwlL5IMtzbJHxkOcpk+s+yqnaKLTyZ3ntMfPj1XecFE8+dYc0wPbaebatNsh2atsgw7OvhSvXUf8k+mTIsrKMlvDO+BaL1lxx5QSjgezA7kpUF7+5Gk23CwXDx52Bq8p5dUyKT7TpssEQ7wNZJ3GQ1xo102YY4Lc1ZcsznK7lo7zklena8vrK6AuD4XDXbVl9aJUm07Z5dpbRZF1dMw5h2RfChbVGk3lao++TIfNIm3nyCJm2xaK1V66aN5ruY3BIB4nODOK3NBZGGe8+TSLj87gzMKmsbJRRkL+rT79SavRM0x4TbaMnWn6Tpi9Gwuzkvs6idM6Vk2HSZNpWqaGVAzI+w9t455Pap40f5uGY5ynb8HFHGg1ZXMvrWjgM82zlS14wnA768rTHPlSjWR1Gs+WjCRRDVCqRsGSSjFIp3Ny8qtIMHxcak8ppG2gUurpkfTvgm5TI+DZdnme65JNKbq0wDhbwOp9yoVYRUBpNErSytUqRMrTHnJ5kWPLP6601mj7ew0j58ghZHoyKT2+QGzGt0YiTRnnyDRvNsHyJ4bJGHfvq0eLq8aX8/0jSL4Qf9gYTAAAAAElFTkSuQmCC)
2) Oublier que la carte émane d'un point de vue sur le monde et donc nécessite de définir clairement ce qu'elle apporte comme informations pertinentes mais surtout ce qu'elle n'évoque pas, c'est-à-dire ses limites. En ce sens, il faut impérativement la critiquer: souligner ses apports et ses limites. C'est à cette condition que la carte devient un outil de compréhension du monde utile au citoyen.
Bilan: Ne sombrez jamais sans critique dans une carte; ne réduisez pas non plus une carte fiable à une page blanche !
Dès lors, comment le croisement de grilles d'analyse cartographique permet-il de comprendre la complexité du monde actuel ?
(Se reporter au manuel est ici utile + docs en annexe)
I) Comprendre le monde grâce à une grille de lecture géoéconomique (indicateurs: PIB / IDH; notion de limite Nord/Sud économique à nuancer et utiliser le pluriel: il existe des Nords et des Suds économiques)
II) ----------------------------------------- géopolitique (unité politique de référence: l'état / récurrence des conflits entre états)
III) ----------------------------------------- géoculturelle (aires linguistiques, religieuses encore pertinentes / la mondialisation ne gomme pas les différences culturelles, elle stimule un métissage visible à échelle locale; cf les ex de menus McDonald's qui s'adaptent aux )
IV) ----------------------------------------- géo environnementale (indicateurs: IPE / empreinte écologique: être très critique ! Comme le rappellent les géographes Sylvie Brunel et Jean-Robert Pitte, Le Ciel ne va nous tomber sur la tête, pour reprendre le titre de leur ouvrage commun. Attention au discours volontairement catastrophiste et procéder à une analyse globale des enjeux environnementaux dans une perspective de développement durable).
!! Un dernier conseil !! : si votre / vos cartes à analyser sont à échelle mondiale, une limite majeure est à souligner : il faudrait changer d'échelle pour mesurer le phénomène à l'échelle régionale, nationale, locale. Insistez dessus.